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	<front>
		<journal-meta>
			<journal-id journal-id-type="publisher-id">bbr</journal-id>
			<journal-title-group>
				<journal-title>BBR. Brazilian Business Review</journal-title>
				<abbrev-journal-title abbrev-type="publisher">BBR, Braz. Bus. Rev.</abbrev-journal-title>
			</journal-title-group>
			<issn pub-type="epub">1807-734X</issn>
			<publisher>
				<publisher-name>Fucape Business School</publisher-name>
			</publisher>
		</journal-meta>
		<article-meta>
			<article-id pub-id-type="doi">10.15728/bbr.2022.19.5.2.en</article-id>
			<article-id pub-id-type="publisher-id">00002</article-id>
			<article-categories>
				<subj-group subj-group-type="heading">
					<subject>Article</subject>
				</subj-group>
			</article-categories>
			<title-group>
				<article-title>Black Swan Event and The Stock Market Volatility Response to Shocks in Developed, Emerging, Frontier and the BRIC Markets: Lessons from the COVID-19 Pandemic</article-title>
				<trans-title-group xml:lang="pt">
					<trans-title>Evento Cisne Negro e a Volatilidade do Mercado de Ações Resposta a Choques em Mercados Desenvolvidos, Emergentes, Fronteiriços e BRIC: Lições da Pandemia do COVID-19</trans-title>
				</trans-title-group>
			</title-group>
			<contrib-group>
				<contrib contrib-type="author">
					<contrib-id contrib-id-type="orcid">0000-0001-6695-5705</contrib-id>
					<name>
						<surname>Bhattacharjee</surname>
						<given-names>Nayanjyoti</given-names>
					</name>
					<xref ref-type="aff" rid="aff1"><sup>1</sup></xref>
				</contrib>
				<contrib contrib-type="author">
					<contrib-id contrib-id-type="orcid">0000-0003-3785-0693</contrib-id>
					<name>
						<surname>De</surname>
						<given-names>Anupam</given-names>
					</name>
					<xref ref-type="aff" rid="aff2"><sup>2</sup></xref>
				</contrib>
			</contrib-group>
			<aff id="aff1">
				<label>1</label>
				<institution content-type="original">Bodoland University. Kokrajhar, Assam, India.</institution>
				<institution content-type="normalized">Bodoland University</institution>
				<institution content-type="orgname">Bodoland University</institution>
				<addr-line>
					<named-content content-type="city">Kokrajhar</named-content>
					<named-content content-type="state">Assam</named-content>
				</addr-line>
				<country country="IN">India</country>
					<email>nayanjyotibhattacharjee@gmail.com</email>
			</aff>
			<aff id="aff2">
				<label>2</label>
				<institution content-type="original">National Institute of Technology Durgapur. Durgapur, West Bengal, India.</institution>
				<institution content-type="normalized">National Institute of Technology Durgapur</institution>
				<institution content-type="orgname">National Institute of Technology Durgapur</institution>
				<addr-line>
					<named-content content-type="city">Durgapur</named-content>
					<named-content content-type="state">West Bengal</named-content>
				</addr-line>
				<country country="IN">India</country>
					<email>anupamde.ca@gmail.com</email>
			</aff>
			<author-notes>
				<corresp id="c1">
					<email>nayanjyotibhattacharjee@gmail.com </email>
				</corresp>
				<corresp id="c2">
					<email>anupamde.ca@gmail.com</email>
				</corresp>
				<fn fn-type="con" id="fn1">
					<label>AUTHOR’S CONTRIBUTION</label>
					<p> First author contributed to the conceptualization, methodology, data analysis and writing of the manuscript.</p>
				</fn>
				<fn fn-type="conflict" id="fn2">
					<label>2</label>
					<p> The authors declare that there is no conflict of interest in relation to the content exposed in the work.</p>
				</fn>
			</author-notes>
			<!--<pub-date date-type="pub" publication-format="electronic">
				<day>30</day>
				<month>09</month>
				<year>2022</year>
			</pub-date>
			<pub-date date-type="collection" publication-format="electronic">-->
			<pub-date pub-type="epub-ppub">
        <season>Sep-Oct</season>
				<year>2022</year>
			</pub-date>
			<volume>19</volume>
			<issue>5</issue>
			<fpage>492</fpage>
			<lpage>507</lpage>
			<history>
				<date date-type="received">
					<day>10</day>
					<month>12</month>
					<year>2020</year>
				</date>
				<date date-type="rev-recd">
					<day>12</day>
					<month>05</month>
					<year>2021</year>
				</date>
				<date date-type="accepted">
					<day>06</day>
					<month>12</month>
					<year>2021</year>
				</date>
			</history>
			<permissions>
				<license license-type="open-access" xlink:href="https://creativecommons.org/licenses/by/4.0/" xml:lang="en">
					<license-p>This is an open-access article distributed under the terms of the Creative Commons Attribution License</license-p>
				</license>
			</permissions>
			<abstract>
				<title>ABSTRACT</title>
				<p>We study the impact of shocks (news flow) on stock market volatility in different economic regions, namely the developed, emerging, frontier, and BRIC stock markets during the COVID-19 pandemic, which was a‘Black Swan Event’. The daily returns of relevant MSCI indices from January 30, 2020 to October 30, 2020 are examined using the EGARCH model’s News Impact Curve to gain a perspective on the volatility behaviour in stock markets in the developed, emerging, frontier, and BRIC countries' stock markets. Evidence suggests that the developed markets in the Pacific and Europe, the BRIC countries, the emerging markets in Asia, Europe, and Latin America and the frontier markets in Asia were associated with asymmetric volatility response to shocks. Further, the developed markets in North America, and the frontier markets in Africa were associated with a symmetric volatility response. We observe that the volatility response to shocks in different regions is not uniform and varies according to the size and sign of the shock. The findings of the study provide insights to the investors and the academics in understanding the behaviour of volatility globally during a Black Swan Event, and provides critical inputs in global portfolio decisions.</p>
			</abstract>
			<trans-abstract xml:lang="pt">
				<title>RESUMO</title>
				<p>Estuda-se o impacto dos choques (fluxo de notícias) na volatilidade do mercado de ações nas diferentes regiões econômicas, nomeadamente os mercados de ações desenvolvidos, emergentes, de fronteira e BRIC durante a pandemia de COVID-19, um ‘Evento Cisne Negro’. Os retornos diários dos índices MSCI relevantes a partir de 30 de janeiro 2020 a 30 de outubro de 2020 são examinados usando a Curva de Impacto de Notícias do modelo EGARCH para obter uma perspectiva sobre o comportamento da volatilidade nos mercados de ações nos mercados de ações desenvolvidos, emergentes, de fronteira e BRIC. Evidências sugerem que os mercados desenvolvidos no Pacífico e na Europa, os BRICs, os mercados emergentes na Ásia, Europa, América Latina e os mercados de fronteira na Ásia foram associados à resposta de volatilidade assimétrica a choques. Além disso, os mercados desenvolvidos na América do Norte e os mercados fronteiriços na África foram associados a uma resposta de volatilidade simétrica. Observa-se que a resposta da volatilidade a choques em diferentes regiões não é uniforme e varia de acordo com o tamanho e sinal do choque. As descobertas do estudo fornecem insights para os investidores e acadêmicos na compreensão do comportamento da volatilidade globalmente durante um Evento Cisne Negro e fornecem informações críticas nas decisões globais de portfólio.</p>
</trans-abstract>
			<kwd-group xml:lang="en">
				<title>KEYWORDS:</title>
				<kwd>Volatility</kwd>
				<kwd>BRIC</kwd>
				<kwd>Emerging markets</kwd>
				<kwd>Developed markets</kwd>
				<kwd>Frontier markets</kwd>
			</kwd-group>
			<kwd-group xml:lang="pt">
				<title>PALAVRAS-CHAVE:</title>
				<kwd>Volatilidade</kwd>
				<kwd>BRIC</kwd>
				<kwd>Mercados emergentes</kwd>
				<kwd>Mercados desenvolvidos</kwd>
				<kwd>Mercados de fronteira</kwd>
			</kwd-group>
			<counts>
				<fig-count count="0"/>
				<table-count count="7"/>
				<equation-count count="3"/>
				<ref-count count="32"/>
				<page-count count="16"/>
			</counts>
		</article-meta>
	</front>
	<body>
		<sec sec-type="intro">
			<title>1. INTRODUCTION</title>
			<p>The COVID-19 outbreak, which was declared as a pandemic on March 11, 2020 by the World Health Organisation (WHO), has been referred to as a “Black Swan Event” (<xref ref-type="bibr" rid="B4">Antipova, 2020</xref>). The term “Black Swan” gained relevance in the context of the financial crisis of 2008, a decade ago. It may be mentioned that the term was coined by <xref ref-type="bibr" rid="B29">Taleb (2009</xref>) to refer to random events with three key attributes: (a) the event is unexpected; (b) the event has an extreme impact; and (c) the event must be explainable and predictable. Further, <xref ref-type="bibr" rid="B19">Higgins (2013</xref>) refer to a “Black Swan Event” as an extraordinary event which can potentially cause large scale damage to economy and the society. The author observed that a “Black Swan Event” cause large shocks leading to “severe challenge to economic activity, social cohesion and even, political stability” and recognised previous virus outbreaks of SARS (2002) and Bird Flu (2008) as “Black Swan” events. It may be mentioned that <xref ref-type="bibr" rid="B4">Antipova (2020</xref>) observed that the COVID-19 outbreak has “severely challenged economic activity, social cohesion and even, political stability” and thus, qualifies as a “Black Swan Event”. The author notes that the COVID-19 pandemic is not the first, and will perhaps not be the last, such event which the world will witness. Thus, academicians and the investment community need insights on how such events which may arise in health, climate, social, and financial systems may impact stock markets around the world. These events draw parallel to extreme events (high impact, hard to predict phenomenon) which have potential to create large scale impact on social, ecological, and technical systems (<xref ref-type="bibr" rid="B22">McPhillips et al., 2018</xref>). Extreme events can create larger stress on the stock markets and stock market participants may be unable to assess the valuation impact of the extreme event rationally (<xref ref-type="bibr" rid="B2">Aktas &amp; Oncu, 2006</xref>). It may be noted that <xref ref-type="bibr" rid="B27">Piccoli et al. (2017</xref>) observe that extreme events are “market moves that are high in severity, low in frequency, and short term in duration.” The authors observed that the stock market crash of 1987 and the 2008-2009 financial crises were instances of extreme events. Further, the authors added that days of macroeconomic or firm specific announcements, geopolictical events or technical trading may be associated with extreme events.</p>
			<p> Globally, stock markets have witnessed sell offs and increased volatility as the number of infections and deaths due to COVID-19 increased around the world (e.g. <xref ref-type="bibr" rid="B3">Albulescu, 2020</xref>; <xref ref-type="bibr" rid="B6">Ashraf, 2020</xref>; <xref ref-type="bibr" rid="B25">Onali, 2020</xref>) and governments in different countries of the world imposed restrictions in the form of lock downs and social distancing norms to contain the outbreak (e.g. <xref ref-type="bibr" rid="B8">Baker et al., 2020</xref>; <xref ref-type="bibr" rid="B32">Zaremba et al., 2020</xref>). It is pertinent to note that as the stock market's volatility reflects the prevailing stress, risks, and uncertainties, it is, consequently, of great significance for market practitioners and policy makers. An increase in volatility can trigger sell offs and lead to increased cost of capital. As <xref ref-type="bibr" rid="B18">Hartwell (2018</xref>) observed, volatility has different sources related to economic factors and market uncertainty. Hence, the study of volatility is pertinent to providing insights to investors and portfolio managers toward making investment decisions, and for policy makers who seek to ensure stability of the stock markets. It is pertinent to note that the volatility in stock markets may be influenced by the news flow regarding COVID-19 cases and deaths at both the national and global level, as well as Government interventions to contain the spread of the virus, and corresponding economic package announcements to boost the economy. There are also opportunities and treats arising out of the global supply chain disruptions, COVID-19 vaccine updates, geo political dynamics, and macroeconomic variables during the pandemic. Further, the nature of the influence on the volatility may differ in different economic regions. </p>
			<p> To this end, we studied the volatility response to news flows referred to as ‘shocks’ by <xref ref-type="bibr" rid="B15">Engle and Ng (1993</xref>) in stock markets in different economic regions globally during the pandemic. It is pertinent to mention that <xref ref-type="bibr" rid="B15">Engle and Ng (1993</xref>) define ‘shocks’ as the aggregate measure of news at a particular point in time. We measure the volatility response to shocks (news flow) during the pandemic employing the News Impact Curve proposed by <xref ref-type="bibr" rid="B15">Engle and Ng (1993</xref>) in developed, emerging, frontier and the BRIC stock markets. The study period for our work goes well beyond the initial days of the pandemic unlike much of the existing literature on the subject and thus, extends our understanding of the volatility response to news flow during the outbreak. Our work contributes to two strands of extant literature: first, the study adds to the growing literature on the impact of the COVID-19 pandemic on the stock market volatility. Our contribution lies in examining the same in the context of stock markets in different economic regions. Second, our study extends the literature on the relationship between news flows and the stock market volatility (e.g. <xref ref-type="bibr" rid="B23">Mitchell &amp; Mulherin, 1996</xref>; <xref ref-type="bibr" rid="B9">Berry &amp; Howe, 1994</xref>; <xref ref-type="bibr" rid="B17">Haroon &amp; Rizvi, 2020</xref>). </p>
		</sec>
		<sec>
			<title>2. LITERATURE REVIEW</title>
			<p>The volatility behaviour in stocks markets during the pandemic has been a topic of ongoing research by researchers. <xref ref-type="bibr" rid="B3">Albulescu (2020</xref>) investigated the impact of new COVID-19 infections and deaths globally on the volatility in the US stock market using data from the WHO database and S&amp;P Dow Jones Indices database. The study employed a simple Ordinary Least Squares regression and found evidence of increased volatility during the pandemic. <xref ref-type="bibr" rid="B7">Baek et al. (2020</xref>) using the Markov switching AR model to identify regime changes from lower to higher volatility, provided an industry level analysis of the subject in the context of the US markets. The study documented volatility to be sensitive to COVID-19 news flows. Both positive and negative news had a significant impact on the stock market volatility. The study found the behaviour of volatility to vary across industries and documented its differential impact on risks across sectors. <xref ref-type="bibr" rid="B8">Baker et al. (2020</xref>) observed that, in the history of pandemics, the COVID-19 pandemic has had the greatest impact on volatility in US markets. The study used text based methods, using large daily stock market movements dating back to 1900, and volatility dating back to 1985. The study documented that government restrictions on travel and trade were the main reasons for the increased stock market volatility in US markets during the COVID-19 pandemic as compared to previous pandemics. <xref ref-type="bibr" rid="B21">Mazur et al. (2020</xref>) investigated the stock market volatility during the stock market crash triggered by the COVID-19 pandemic in US markets. The study documented asymmetric volatility behaviour in the US markets. Loser sectors such as petroleum, real estate, entertainment and hospitality exhibited extreme asymmetric volatility. <xref ref-type="bibr" rid="B12">Chaudhary et al. (2020</xref>) studied the volatility in the top 10 countries in terms of GDP namely Brazil, France, Germany, UK, Italy, Japan, USA, Canada, India and China using the GARCH (1,1) model and documented heightened volatility in all the 10 indices using daily stock returns during the pandemic. <xref ref-type="bibr" rid="B17">Haroon and Rizvi (2020</xref>) studied the relation between sentiment generated by COVID-19 news and stock market volatility using EGARCH model. The study identified strongest volatility impact of panic laden news flow related to the COVID-19 pandemic in sectors such as automobile, energy, transportation, and travel and leisure industry while no significant volatility shifts was observed in other sectors examined in the study. <xref ref-type="bibr" rid="B25">Onali (2020</xref>) documented significant increase in volatility of US markets due to COVID-19 cases and death in different countries namely the US, China, France, Iran, Italy, Spain and UK using GARCH analysis. The study also documented regime changes (from a low regime to a high regime) in the negative impact of the VIX on the stock market return in the US using the Markov Switching Model. <xref ref-type="bibr" rid="B26">Papadamou et al. (2020</xref>) using panel data analysis, studied the impact of COVID-19 pandemic on the volatility of thirteen major stock markets from Asia, Australia, Europe, and the USA. <xref ref-type="bibr" rid="B32">Zaremba et al. (2020</xref>), used panel regression, to study the relation between interventions made by the government and the volatility of stock markets in 67 countries and observed that stringent measures increase the volatility. <xref ref-type="bibr" rid="B20">Ibrahim et al. (2020</xref>) studied the relation between COVID-19 and stock market volatility in 11 developed and developing economies in the Asia-Pacific region, namely Japan, Vietnam, Malaysia, Laos, China, South Korea, Philippines, Indonesia, Myanmar, Singapore and Thailand using continuous wavelet transformation and GARCH analysis. The study documented stringent government initiatives to fight the COVID-19 pandemic increased stock market volatility in different countries included in the study. <xref ref-type="bibr" rid="B5">Apergis and Apergis (2020</xref>) examined the impact of COVID-19 on the volatility of daily stock returns in the Chinese stock market during the period January 27, 2020 to April 30, 2020 using GARCH analysis. The study documented a statistically significant impact on the volatility in Chinese stock market. </p>
			<p> The review of available literature on the impact of COVID-19 pandemic on stock market volatility reveals that research on the subject has been largely undertaken in the context of the US stock markets and other stock markets in other parts of the world. However, attempts to explore the impact of the pandemic on volatility in different economic regions, namely the developed, emerging, frontier, and BRIC stock markets are scant. Hence, in this paper, we study the impact of shocks (the aggregate measure of news at a point in time) on volatility using the EGARCH model’s News Impact Curve to gain a broad based perspective on the volatility behaviour in developed, emerging, and frontier countries' stock markets along with BRIC stock markets during the pandemic to address the void in existing literature on the subject. By studying the behaviour of volatility, we want be able to understand the susceptibility of the different economic regions of the world to shocks during the pandemic, in terms of the associated episode of volatility with the news flows and thus, provide insights to the market participants in making investment informed decisions. </p>
		</sec>
		<sec sec-type="methods">
			<title>3. DATA AND METHODOLOGY</title>
			<p>Morgan Stanley Capital International (MSCI) provides widely tracked indices which reflect the stock market performance in different economic regions. We examine the daily returns (logarithmic changes in daily closing prices multiplied by 100) on the MSCI World, MSCI Emerging Markets (EM) and MSCI Frontier Markets (FM) to gain insights on volatility in different economic regions of the World, and the MSCI indices for BRIC, Pacific, North America, Europe, EM Asia, EM Europe, EM Latin America, FM Asia, and FM Africa to gain a regional perspective on the volatility in the International stock markets. The economic and country representation of the indices included in the study is provided in <xref ref-type="app" rid="app1">Appendix A</xref>. The study period starts from January 30, 2020 (the day on which the novel coronavirus outbreak was declared as Public Health Emergency of International Concern by WHO) to October 30, 2020 and the data is taken from the MSCI website (https://www.msci.com/real-time-index-data-search). The study period captures the initiatives to combat the spread of the virus apart from news and speculation about vaccine availability, economic stimulus announced by the governments and other macroeconomic and geo-political developments which could potentially have an impact on the volatility. </p>
			<p> The summary statistics for the return data of the MSCI indices included in the study is presented in <xref ref-type="table" rid="t1">table 1</xref>. The World index was associated with a mean return of -0.02 percent and a standard deviation of 2.06 percent. The EM index and the FM index were associated with mean returns of 0.01 percent and -0.06 percent and a standard deviation of 1.64 percent and 1.31 percent respectively. Further, the BRIC index was associated with a mean return of 0.04 percent and a standard deviation of 1.71 percent. Among the indices which represented the developed markets, the Pacific, North America and Europe indices were associated with a mean return of -0.03 percent, 0 percent, and -0.08 percent and a standard deviation of 1.43 percent, 2.44 percent, and 2.06 percent respectively. Among the indices which represented the emerging markets, the EM Asia, EM Europe, and EM Latin America indices were associated with a mean return of 0.07 percent , -0.23 percent, and -0.22 percent, and a standard deviation of 1.58 percent, 2.41 percent, and 3.23 percent respectively. The FM Africa and the FM Asia index which represented the frontier markets were associated with mean returns of -0.08 percent, and 0 percent, and a standard deviation of 1.02 percent, and 1.43 percent, respectively. Thus, we observe that the mean returns for the indices under study exhibit a negative bias during the period under study with the exception of the EM, BRIC, and EM Asia indices. Further, we observe that the Index return data series shows excess kurtosis besides being negatively skewed. The return series is not normally distributed as apparent from the Jarque-Bera test statistics.</p>
			<p>
				<table-wrap id="t1">
					<label>Table 1</label>
					<caption>
						<title>Summary Statistics </title>
					</caption>
					<table frame="hsides" rules="groups">
						<colgroup>
							<col/>
							<col/>
							<col/>
							<col/>
							<col/>
							<col/>
						</colgroup>
                        <thead>
                        <tr>
								<th align="left">MSCI Index </th>
								<th align="center">Mean</th>
								<th align="center">Std. Dev</th>
								<th align="center">Skewness</th>
								<th align="center">Kurtosis</th>
								<th align="center">Jarque-Bera</th>
							</tr>
                        </thead>
						<tbody>
							<tr>
								<td align="left">World</td>
								<td align="center">-0.02%</td>
								<td align="center">2.06%</td>
								<td align="center">-1.063</td>
								<td align="center">10.328</td>
								<td align="center">475.55</td>
							</tr>
							<tr>
								<td align="left">EM </td>
								<td align="center">0.01%</td>
								<td align="center">1.64%</td>
								<td align="center">-1.05</td>
								<td align="center">7.644</td>
								<td align="center">212.17</td>
							</tr>
							<tr>
								<td align="left">FM</td>
								<td align="center">-0.06%</td>
								<td align="center">1.31%</td>
								<td align="center">-5.384</td>
								<td align="center">48.371</td>
								<td align="center">17758.81</td>
							</tr>
							<tr>
								<td align="left">BRIC</td>
								<td align="center">0.04%</td>
								<td align="center">1.71%</td>
								<td align="center">-1.125</td>
								<td align="center">7.18</td>
								<td align="center">184.08</td>
							</tr>
							<tr>
								<td align="left">Pacific</td>
								<td align="center">-0.03%</td>
								<td align="center">1.43%</td>
								<td align="center">- 0.093</td>
								<td align="center">6.669</td>
								<td align="center">110.22</td>
							</tr>
							<tr>
								<td align="left">North America </td>
								<td align="center">0.00%</td>
								<td align="center">2.44%</td>
								<td align="center">-0.816</td>
								<td align="center">9.638</td>
								<td align="center">381.72</td>
							</tr>
							<tr>
								<td align="left">Europe</td>
								<td align="center">-0.08%</td>
								<td align="center">2.06%</td>
								<td align="center">-1.599</td>
								<td align="center">14.482</td>
								<td align="center">1160.31</td>
							</tr>
							<tr>
								<td align="left">EM Asia </td>
								<td align="center">0.07%</td>
								<td align="center">1.58%</td>
								<td align="center">-0.638</td>
								<td align="center">6.145</td>
								<td align="center">94.136</td>
							</tr>
							<tr>
								<td align="left">EM Europe </td>
								<td align="center">-0.23%</td>
								<td align="center">2.4%</td>
								<td align="center">-1.119</td>
								<td align="center">8.401</td>
								<td align="center">279.25</td>
							</tr>
							<tr>
								<td align="left">EM Latin America </td>
								<td align="center">-0.22%</td>
								<td align="center">3.23%</td>
								<td align="center">-1.247</td>
								<td align="center">9.522</td>
								<td align="center">398.28</td>
							</tr>
							<tr>
								<td align="left">FM Africa </td>
								<td align="center">-0.08%</td>
								<td align="center">1.02%</td>
								<td align="center">-2.396</td>
								<td align="center">13.969</td>
								<td align="center">1170.32</td>
							</tr>
							<tr>
								<td align="left">FM Asia </td>
								<td align="center">0.00%</td>
								<td align="center">1.43%</td>
								<td align="center">-0.942</td>
								<td align="center">6.819</td>
								<td align="center">148.41</td>
							</tr>
						</tbody>
					</table>
					<table-wrap-foot>
						<fn id="TFN1">
							<p>Source: Author’s Own Elaboration</p>
						</fn>
						<fn id="TFN2">
							<p>Note: Figures in bold indicates statistical significance at 1 percent level </p>
						</fn>
					</table-wrap-foot>
				</table-wrap>
			</p>
			<p>We check if the return data is stationary using the Augmented <xref ref-type="bibr" rid="B13">Dickey-Fuller (ADF) test of Dickey and Fuller (1979</xref>). We test the null hypothesis that there is unit root in the data. From <xref ref-type="table" rid="t2">table 2</xref>, we observe that the test statistic is statistically different from zero which lead to the rejection of the null hypothesis and therefore, we conclude that the data is stationary for all the index return data series.</p>
			<p>
				<table-wrap id="t2">
					<label>Table 2</label>
					<caption>
						<title>ADF Test Results</title>
					</caption>
					<table frame="hsides" rules="groups">
						<colgroup>
							<col/>
							<col/>
							<col/>
							<col/>
						</colgroup>
						<thead>
							<tr>
								<th align="left">MSCI Index </th>
								<th align="center">Test Statistic</th>
								<th align="center">P-Value</th>
								<th align="center">Null Hypothesis</th>
							</tr>
						</thead>
						<tbody>
							<tr>
								<td align="left">World</td>
								<td align="center">-8.296</td>
								<td align="center">0.00 *</td>
								<td align="center">Reject</td>
							</tr>
							<tr>
								<td align="left">EM </td>
								<td align="center">-8.229</td>
								<td align="center">0.00 *</td>
								<td align="center">Reject</td>
							</tr>
							<tr>
								<td align="left">FM</td>
								<td align="center">-3.653</td>
								<td align="center">0.00 *</td>
								<td align="center">Reject</td>
							</tr>
							<tr>
								<td align="left">BRIC</td>
								<td align="center">-15.091</td>
								<td align="center">0.00 *</td>
								<td align="center">Reject</td>
							</tr>
							<tr>
								<td align="left">Pacific</td>
								<td align="center">-11.034</td>
								<td align="center">0.00 *</td>
								<td align="center">Reject</td>
							</tr>
							<tr>
								<td align="left">North America </td>
								<td align="center">-4.249</td>
								<td align="center">0.00 *</td>
								<td align="center">Reject</td>
							</tr>
							<tr>
								<td align="left">Europe</td>
								<td align="center">-13.823</td>
								<td align="center">0.00 *</td>
								<td align="center">Reject</td>
							</tr>
							<tr>
								<td align="left">EM Asia </td>
								<td align="center">-14.424</td>
								<td align="center">0.00 *</td>
								<td align="center">Reject</td>
							</tr>
							<tr>
								<td align="left">EM Europe </td>
								<td align="center">-14.04</td>
								<td align="center">0.00 *</td>
								<td align="center">Reject</td>
							</tr>
							<tr>
								<td align="left">EM Latin America </td>
								<td align="center">-16.324</td>
								<td align="center">0.00 *</td>
								<td align="center">Reject</td>
							</tr>
							<tr>
								<td align="left">FM Africa </td>
								<td align="center">-11.785</td>
								<td align="center">0.00 *</td>
								<td align="center">Reject</td>
							</tr>
							<tr>
								<td align="left">FM Asia </td>
								<td align="center">-14.589</td>
								<td align="center">0.00 *</td>
								<td align="center">Reject</td>
							</tr>
						</tbody>
					</table>
					<table-wrap-foot>
						<fn id="TFN3">
							<p>Note: * indicated statistical significance at 1 percent level.</p>
						</fn>
						<fn id="TFN4">
							<p>Source: Author’s Own Elaboration</p>
						</fn>
					</table-wrap-foot>
				</table-wrap>
			</p>
			<p> Further, we use the <xref ref-type="bibr" rid="B14">Engle’s (1982</xref>) Lagrange-multiplier (ARCH-LM) test to check for the presence of the ARCH effect. From <xref ref-type="table" rid="t3">table 3</xref>, we conclude that the arch effect is present for all the index return data series as the test statistic is statistically different from zero leading to the rejection of the null hypothesis. </p>
			<p>
				<table-wrap id="t3">
					<label>Table 3</label>
					<caption>
						<title>ARCH-LM Test Results</title>
					</caption>
					<table frame="hsides" rules="groups">
						<colgroup>
							<col/>
							<col/>
							<col/>
							<col/>
						</colgroup>
						<thead>
							<tr>
								<th align="left">MSCI Index </th>
								<th align="center">Test Statistic</th>
								<th align="center">P-Value</th>
								<th align="center">Null Hypothesis</th>
							</tr>
						</thead>
						<tbody>
							<tr>
								<td align="left">World</td>
								<td align="center">4.456</td>
								<td align="center">0.03 **</td>
								<td align="center">Reject</td>
							</tr>
							<tr>
								<td align="left">EM </td>
								<td align="center">11.762</td>
								<td align="center">0.00*</td>
								<td align="center">Reject</td>
							</tr>
							<tr>
								<td align="left">FM</td>
								<td align="center">17.958</td>
								<td align="center">0.00*</td>
								<td align="center">Reject</td>
							</tr>
							<tr>
								<td align="left">BRIC</td>
								<td align="center">3.52</td>
								<td align="center">0.06***</td>
								<td align="center">Reject</td>
							</tr>
							<tr>
								<td align="left">Pacific</td>
								<td align="center">16.908</td>
								<td align="center">0.00 *</td>
								<td align="center">Reject</td>
							</tr>
							<tr>
								<td align="left">North America </td>
								<td align="center">8.128</td>
								<td align="center">0.00 *</td>
								<td align="center">Reject</td>
							</tr>
							<tr>
								<td align="left">Europe</td>
								<td align="center">7.816</td>
								<td align="center">0.05 **</td>
								<td align="center">Reject</td>
							</tr>
							<tr>
								<td align="left">EM Asia </td>
								<td align="center">30.043</td>
								<td align="center">0.00*</td>
								<td align="center">Reject</td>
							</tr>
							<tr>
								<td align="left">EM Europe </td>
								<td align="center">2.974</td>
								<td align="center">0.08***</td>
								<td align="center">Reject</td>
							</tr>
							<tr>
								<td align="left">EM Latin America </td>
								<td align="center">15.283</td>
								<td align="center">0.01*</td>
								<td align="center">Reject</td>
							</tr>
							<tr>
								<td align="left">FM Africa </td>
								<td align="center">-11.785</td>
								<td align="center">0.00*</td>
								<td align="center">Reject</td>
							</tr>
							<tr>
								<td align="left">FM Asia </td>
								<td align="center">-14.589</td>
								<td align="center">0.00*</td>
								<td align="center">Reject</td>
							</tr>
						</tbody>
					</table>
					<table-wrap-foot>
						<fn id="TFN5">
							<p>Note: ***, ** and * indicates statistical significance at 10 percent, 5 percent and 1 percent level </p>
						</fn>
						<fn id="TFN6">
							<p>Source: Author’s Own Elaboration</p>
						</fn>
					</table-wrap-foot>
				</table-wrap>
			</p>
			<p>
				<xref ref-type="bibr" rid="B15">Engle and Ng (1993</xref>) introduced the News Impact Curve, which is a measure of how news is incorporated into volatility estimated using an underlying volatility model. The authors evaluated the performance of different GARCH models to model the volatility of stock returns. The authors found that the Exponential GARCH model and the GJR-GARCH model (<xref ref-type="bibr" rid="B16">Glosten et al., 1993</xref>; <xref ref-type="bibr" rid="B31">Zakoian, 1994</xref>) outperformed all other volatility models in their study. Guided by <xref ref-type="bibr" rid="B15">Engle and Ng (1993</xref>), we employed the asymmetric volatility model EGARCH (1,1) (<xref ref-type="bibr" rid="B24">Nelson, 1991</xref>) to model the volatility of the stocks markets in different economic regions of the world included in our study. It is established that the normal error distribution does not account for high kurtosis seen in financial time series data efficiently (<xref ref-type="bibr" rid="B10">Bollerslev, 1987</xref>; <xref ref-type="bibr" rid="B24">Nelson,1991</xref>). <xref ref-type="bibr" rid="B30">Wilhelmsson (2006</xref>) observed that the fit of the model may be improved significantly by considering a leptokurtic and skewed return distribution. Therefore, we estimate the model using the maximum likelihood approach under flexible error distribution assumptions namely normal, Student’s t and Generalised error distribution (GED). The model captures the asymmetric volatility behaviour through a combination of terms that captures the size and sign of the shock. The model also allows significant news to have a have greater impact on the volatility. Further, the advantage associated with the EGARCH model estimation is that it involves no restriction on the model parameters to achieve positive estimates of the conditional variance, given the logarithmic transformation. </p>
			<p>Guided by <xref ref-type="bibr" rid="B15">Engle and Ng (1993</xref>), the EGARCH(1,1) may be specified as:</p>
			<p>
	<disp-formula id="e1">
    <mml:math id="m1" display="block">           
 <mml:mi mathvariant="normal">L</mml:mi><mml:mi mathvariant="normal">o</mml:mi><mml:mi mathvariant="normal">g</mml:mi><mml:mo>(</mml:mo><mml:mi mathvariant="normal"> </mml:mi><mml:msub><mml:mrow><mml:mi mathvariant="normal">h</mml:mi><mml:mi mathvariant="normal"> </mml:mi></mml:mrow><mml:mrow><mml:mi mathvariant="normal">t</mml:mi></mml:mrow></mml:msub><mml:mo>)</mml:mo><mml:mi mathvariant="normal"> </mml:mi><mml:mo>=</mml:mo><mml:mi mathvariant="normal">ω</mml:mi><mml:mo>+</mml:mo><mml:mi mathvariant="normal">α</mml:mi><mml:mi mathvariant="normal"> </mml:mi><mml:mfenced open="[" close="]" separators="|"><mml:mrow><mml:mfrac><mml:mrow><mml:mfenced open="|" close="|" separators="|"><mml:mrow><mml:msub><mml:mrow><mml:mi>ε</mml:mi></mml:mrow><mml:mrow><mml:mi>t</mml:mi><mml:mo>-</mml:mo><mml:mn>1</mml:mn></mml:mrow></mml:msub></mml:mrow></mml:mfenced></mml:mrow><mml:mrow><mml:msqrt><mml:msub><mml:mrow><mml:mi>h</mml:mi></mml:mrow><mml:mrow><mml:mi>t</mml:mi><mml:mo>-</mml:mo><mml:mn>1</mml:mn></mml:mrow></mml:msub></mml:msqrt></mml:mrow></mml:mfrac><mml:mo>-</mml:mo><mml:mi> </mml:mi><mml:msqrt><mml:mfrac><mml:mrow><mml:mn>2</mml:mn></mml:mrow><mml:mrow><mml:mi>π</mml:mi></mml:mrow></mml:mfrac></mml:msqrt></mml:mrow></mml:mfenced><mml:mo>+</mml:mo><mml:mi mathvariant="normal"> </mml:mi><mml:mi mathvariant="normal"> </mml:mi><mml:mi mathvariant="normal">γ</mml:mi><mml:mi mathvariant="normal"> </mml:mi><mml:mi mathvariant="normal"> </mml:mi><mml:mfrac><mml:mrow><mml:msub><mml:mrow><mml:mi>ε</mml:mi></mml:mrow><mml:mrow><mml:mi>t</mml:mi><mml:mo>-</mml:mo><mml:mn>1</mml:mn></mml:mrow></mml:msub></mml:mrow><mml:mrow><mml:msqrt><mml:msub><mml:mrow><mml:mi>h</mml:mi></mml:mrow><mml:mrow><mml:mi>t</mml:mi><mml:mo>-</mml:mo><mml:mn>1</mml:mn></mml:mrow></mml:msub></mml:msqrt></mml:mrow></mml:mfrac><mml:mi mathvariant="normal"> </mml:mi><mml:mo>+</mml:mo><mml:mi mathvariant="normal"> </mml:mi><mml:mi mathvariant="normal">β</mml:mi><mml:mi mathvariant="normal"> </mml:mi><mml:mi mathvariant="normal">l</mml:mi><mml:mi mathvariant="normal">o</mml:mi><mml:mi mathvariant="normal">g</mml:mi><mml:mi mathvariant="normal"> </mml:mi><mml:mo>(</mml:mo><mml:msub><mml:mrow><mml:mi>h</mml:mi></mml:mrow><mml:mrow><mml:mi>t</mml:mi><mml:mo>-</mml:mo><mml:mn>1</mml:mn></mml:mrow></mml:msub><mml:mi mathvariant="normal"> </mml:mi><mml:mo>)</mml:mo></mml:math>
     <label>(1)</label> 
    </disp-formula>
</p>
			<p> In equation <xref ref-type="disp-formula" rid="e1">1</xref>, the conditional variance is given by h <sub>t</sub>, ω is the constant, α is the ARCH term, β is the GARCH term and γ is the asymmetric term. Asymmetric volatility behaviour exists if γ &lt;0 i.e., negative shocks have a greater impact on volatility than positive shocks of the same size. The impact of shocks on volatility is captured by α. A statistically significant positive coefficient of the α means that the relation between the size of the shock and the volatility is positive i.e., the larger the size of the shock, the greater the increase in volatility. If α &gt; β, volatility is spiky and signifies immediate impact of shocks on volatility while if β &gt; α, it represents that volatility is persistent i.e., the persistent effect of past shocks on volatility. The sign and statistical significance of the coefficients of the α and γ may be interpreted as follows:</p>
			<p>(a)If γ is statistically significant but α is not, it may be interpreted that the size of the shock is not relevant but the sign of the shock impacts volatility.</p>
			<p>(b)If γ is not statistically significant but α is, it may be interpreted that the size of the shock impacts volatility irrespective of the sign of the shock.</p>
			<p>(c) If γ and α is statistically significant, it may be interpreted that the size, as well as the sign, of the shock impacts volatility.</p>
			<p> Further, the prediction model of the return data series: y <sub>t</sub> = m <sub>t</sub> + ε <sub>t</sub> where y <sub>t</sub> is the index return at time t, m <sub>t</sub> is the conditional mean and the error term ε <sub>t</sub> is the deviation of the actual return at time t from its mean and represents the aggregate measure of news impact at time t . A negative sign of the ε <sub>t</sub> implies negative shock (news) and vice-versa. The size of the shock represents the significance of the news. It may be noted that <inline-formula><mml:math><mml:msqrt><mml:msub><mml:mrow><mml:mi>h</mml:mi></mml:mrow><mml:mrow><mml:mi>t</mml:mi></mml:mrow></mml:msub></mml:msqrt></mml:math></inline-formula> is the conditional volatility at time t. </p>
			<p> We also estimate the GJR-GARCH (1,1) model with different distributional assumptions for all the return data series in our study besides the EGARCH model to check if the model performed any better compared to the EGARCH Model in modelling the volatility. Guided by <xref ref-type="bibr" rid="B15">Engle and Ng (1993</xref>), the GJR-GARCH model may be specified as:</p>
			<p>
	<disp-formula id="e2">
    <mml:math id="m2" display="block">           
<mml:msub><mml:mrow><mml:mi mathvariant="normal">h</mml:mi></mml:mrow><mml:mrow><mml:mi mathvariant="normal">t</mml:mi></mml:mrow></mml:msub><mml:mo>=</mml:mo><mml:mi mathvariant="normal">ω</mml:mi><mml:mi mathvariant="normal"> </mml:mi><mml:mo>+</mml:mo><mml:mi mathvariant="normal"> </mml:mi><mml:mi mathvariant="normal">α</mml:mi><mml:mi mathvariant="normal"> </mml:mi><mml:msubsup><mml:mrow><mml:mi mathvariant="normal">ε</mml:mi></mml:mrow><mml:mrow><mml:mi mathvariant="normal">t</mml:mi><mml:mo>-</mml:mo><mml:mn>1</mml:mn></mml:mrow><mml:mrow><mml:mn>2</mml:mn></mml:mrow></mml:msubsup><mml:mo>+</mml:mo><mml:mi mathvariant="normal"> </mml:mi><mml:mi mathvariant="normal">γ</mml:mi><mml:mi mathvariant="normal"> </mml:mi><mml:msubsup><mml:mrow><mml:mi mathvariant="normal">S</mml:mi></mml:mrow><mml:mrow><mml:mi mathvariant="normal">t</mml:mi><mml:mo>-</mml:mo><mml:mn>1</mml:mn></mml:mrow><mml:mrow><mml:mo>-</mml:mo></mml:mrow></mml:msubsup><mml:mi mathvariant="normal"> </mml:mi><mml:msubsup><mml:mrow><mml:mi mathvariant="normal">ε</mml:mi></mml:mrow><mml:mrow><mml:mi mathvariant="normal">t</mml:mi><mml:mo>-</mml:mo><mml:mn>1</mml:mn></mml:mrow><mml:mrow><mml:mn>2</mml:mn></mml:mrow></mml:msubsup><mml:mi mathvariant="normal"> </mml:mi><mml:mo>+</mml:mo><mml:mi mathvariant="normal"> </mml:mi><mml:mi mathvariant="normal">β</mml:mi><mml:mi mathvariant="normal"> </mml:mi><mml:msub><mml:mrow><mml:mi mathvariant="normal">h</mml:mi></mml:mrow><mml:mrow><mml:mi mathvariant="normal">t</mml:mi><mml:mo>-</mml:mo><mml:mn>1</mml:mn></mml:mrow></mml:msub><mml:mi mathvariant="normal"> </mml:mi><mml:mo>,</mml:mo><mml:mi mathvariant="normal"> </mml:mi><mml:mi mathvariant="normal">w</mml:mi><mml:mi mathvariant="normal">h</mml:mi><mml:mi mathvariant="normal">e</mml:mi><mml:mi mathvariant="normal">r</mml:mi><mml:mi mathvariant="normal">e</mml:mi><mml:mi mathvariant="normal"> </mml:mi><mml:msubsup><mml:mrow><mml:mi mathvariant="normal">S</mml:mi></mml:mrow><mml:mrow><mml:mi mathvariant="normal">t</mml:mi></mml:mrow><mml:mrow><mml:mo>-</mml:mo></mml:mrow></mml:msubsup><mml:mo>=</mml:mo><mml:mn>1</mml:mn><mml:mi mathvariant="normal"> </mml:mi><mml:mi mathvariant="normal">i</mml:mi><mml:mi mathvariant="normal">f</mml:mi><mml:mi mathvariant="normal"> </mml:mi><mml:msub><mml:mrow><mml:mi mathvariant="normal">e</mml:mi></mml:mrow><mml:mrow><mml:mi mathvariant="normal">t</mml:mi></mml:mrow></mml:msub><mml:mo>&lt;</mml:mo><mml:mn>1</mml:mn><mml:mo>,</mml:mo><mml:mi mathvariant="normal"> </mml:mi><mml:msubsup><mml:mrow><mml:mi mathvariant="normal">S</mml:mi></mml:mrow><mml:mrow><mml:mi mathvariant="normal">t</mml:mi></mml:mrow><mml:mrow><mml:mo>-</mml:mo></mml:mrow></mml:msubsup><mml:mo>=</mml:mo><mml:mn>0</mml:mn><mml:mi mathvariant="normal"> </mml:mi><mml:mi mathvariant="normal">o</mml:mi><mml:mi mathvariant="normal">t</mml:mi><mml:mi mathvariant="normal">h</mml:mi><mml:mi mathvariant="normal">e</mml:mi><mml:mi mathvariant="normal">r</mml:mi><mml:mi mathvariant="normal">w</mml:mi><mml:mi mathvariant="normal">i</mml:mi><mml:mi mathvariant="normal">s</mml:mi><mml:mi mathvariant="normal">e</mml:mi></mml:math>
     <label>(2)</label> 
    </disp-formula>
</p>
			<p> The model selection is done using the commonly used <xref ref-type="bibr" rid="B1">Akaike Information Criterion (AIC) of Akaike (1974</xref>) and <xref ref-type="bibr" rid="B11">Burnham and Anderson (2002</xref>).We also use the ARCH-LM test on the residuals to test the goodness of fit of the model.</p>
		</sec>
		<sec sec-type="results|discussion">
			<title>4. DISCUSSION OF RESULTS</title>
			<sec>
				<title>4.1. MODEL ESTIMATION</title>
				<p>The results of the model estimation with normal, Student’s t and GED distributional assumptions are presented in <xref ref-type="table" rid="t4">table 4</xref>. </p>
				<p>
					<table-wrap id="t4">
						<label>Table 4</label>
						<caption>
							<title>Model Estimation Results </title>
						</caption>
						<table frame="hsides" rules="groups">
							<colgroup>
								<col/>
								<col/>
								<col/>
								<col/>
								<col/>
								<col/>
								<col/>
							</colgroup>
							<thead>
								<tr>
									<th align="left">MSCI Index </th>
									<th align="center">ω</th>
									<th align="center">α</th>
									<th align="center">γ</th>
									<th align="center">β</th>
									<th align="center">AIC</th>
									<th align="center">ARCH-LM</th>
								</tr>
								<tr>
									<th align="left" colspan="7"><bold>World</bold></th>
								</tr>
							</thead>
							<tbody>
								<tr>
									<td align="left">Model A</td>
									<td align="center">-0.967*</td>
									<td align="center">0.395*</td>
									<td align="center">-0.111**</td>
									<td align="center">0.919*</td>
									<td align="center">-5.568</td>
									<td align="center">0.412</td>
								</tr>
								<tr>
									<td align="left"><bold>Model B</bold></td>
									<td align="center"><bold>-0.504**</bold></td>
									<td align="center"><bold>0.282**</bold></td>
									<td align="center"><bold>-0.13***</bold></td>
									<td align="center"><bold>0.964*</bold></td>
									<td align="center"><bold>-5.678</bold></td>
									<td align="center"><bold>0.003</bold></td>
								</tr>
								<tr>
									<td align="left">Model C </td>
									<td align="center">-0.688**</td>
									<td align="center">0.331**</td>
									<td align="center">-0.104*</td>
									<td align="center">0.947*</td>
									<td align="center">-5.649</td>
									<td align="center">0.038</td>
								</tr>
								<tr>
									<td align="left" colspan="7"><bold>EM</bold> </td>
								</tr>
								<tr>
									<td align="left">Model A </td>
									<td align="center">-0.618***</td>
									<td align="center">0.177**</td>
									<td align="center">-0.18*</td>
									<td align="center">0.944*</td>
									<td align="center">-5.789</td>
									<td align="center">0.165</td>
								</tr>
								<tr>
									<td align="left">Model B </td>
									<td align="center">-0.563***</td>
									<td align="center">0.165***</td>
									<td align="center">-0.166*</td>
									<td align="center">0.949*</td>
									<td align="center">-5.578</td>
									<td align="center">0.23</td>
								</tr>
								<tr>
									<td align="left"><bold>Model C</bold></td>
									<td align="center"><bold>-0.557</bold></td>
									<td align="center"><bold>0.165</bold></td>
									<td align="center"><bold>-0.17*</bold></td>
									<td align="center"><bold>0.951*</bold></td>
									<td align="center"><bold>-5.791</bold></td>
									<td align="center"><bold>0.226</bold></td>
								</tr>
								<tr>
									<td align="left" colspan="7"><bold>FM</bold></td>
								</tr>
								<tr>
									<td align="left">Model A </td>
									<td align="center">-0.345*</td>
									<td align="center">-0.125*</td>
									<td align="center">-0.195*</td>
									<td align="center">0.951*</td>
									<td align="center">-6.43</td>
									<td align="center">0.626</td>
								</tr>
								<tr>
									<td align="left"><bold>Model B</bold> </td>
									<td align="center"><bold>-0.156*</bold></td>
									<td align="center"><bold>-0.116*</bold></td>
									<td align="center"><bold>-0.179*</bold></td>
									<td align="center"><bold>0.977*</bold></td>
									<td align="center"><bold>-6.836</bold></td>
									<td align="center"><bold>0.008</bold></td>
								</tr>
								<tr>
									<td align="left">Model C </td>
									<td align="center">-0.172*</td>
									<td align="center">-0.111*</td>
									<td align="center">-0.179*</td>
									<td align="center">0.976*</td>
									<td align="center">-6.79</td>
									<td align="center">0.011</td>
								</tr>
								<tr>
									<td align="center" colspan="7"><bold>BRIC</bold></td>
								</tr>
								<tr>
									<td align="left">Model A </td>
									<td align="center">-0.877***</td>
									<td align="center">0.217**</td>
									<td align="center">-0.157**</td>
									<td align="center">0.915*</td>
									<td align="center">-5.566</td>
									<td align="center">0.210</td>
								</tr>
								<tr>
									<td align="left">Model B </td>
									<td align="center">-0.763</td>
									<td align="center">0.201***</td>
									<td align="center">-0.133**</td>
									<td align="center">0.928*</td>
									<td align="center">-5.570</td>
									<td align="center">0.272</td>
								</tr>
								<tr>
									<td align="left"><bold>Model C</bold></td>
									<td align="center"><bold>-0.791*</bold></td>
									<td align="center"><bold>0.205**</bold></td>
									<td align="center"><bold>-0.14**</bold></td>
									<td align="center"><bold>0.925*</bold></td>
									<td align="center"><bold>-5.571</bold></td>
									<td align="center"><bold>0.292</bold></td>
								</tr>
								<tr>
									<td align="center" colspan="7"><bold>Pacific</bold></td>
								</tr>
								<tr>
									<td align="left">Model A </td>
									<td align="center">-0.316**</td>
									<td align="center">0.146*</td>
									<td align="center">-0.151**</td>
									<td align="center">0.976**</td>
									<td align="center">-5.951</td>
									<td align="center">0.002</td>
								</tr>
								<tr>
									<td align="left">Model B </td>
									<td align="center">-0.296**</td>
									<td align="center">0.135**</td>
									<td align="center">-0.15</td>
									<td align="center">0.977</td>
									<td align="center">-5.941</td>
									<td align="center">0.00</td>
								</tr>
								<tr>
									<td align="left"><bold>Model C</bold></td>
									<td align="center"><bold>-0.056*</bold></td>
									<td align="center"><bold>-0.023*</bold></td>
									<td align="center"><bold>-0.16*</bold></td>
									<td align="center"><bold>0.991*</bold></td>
									<td align="center"><bold>-5.974</bold></td>
									<td align="center"><bold>0.016</bold></td>
								</tr>
								<tr>
									<td align="center" colspan="7"><bold>North America</bold></td>
								</tr>
								<tr>
									<td align="left">Model A </td>
									<td align="center">-1.216*</td>
									<td align="center">0.592*</td>
									<td align="center">-0.084</td>
									<td align="center">0.904*</td>
									<td align="center">-5.301</td>
									<td align="center">0.193</td>
								</tr>
								<tr>
									<td align="left"><bold>Model B</bold></td>
									<td align="center"><bold>-0.607**</bold></td>
									<td align="center"><bold>0.377*</bold></td>
									<td align="center"><bold>-0.094</bold></td>
									<td align="center"><bold>0.958*</bold></td>
									<td align="center"><bold>-5.394</bold></td>
									<td align="center"><bold>0.492</bold></td>
								</tr>
								<tr>
									<td align="left">Model C </td>
									<td align="center">-0.89*</td>
									<td align="center">0.495*</td>
									<td align="center">-0.054</td>
									<td align="center">0.935</td>
									<td align="center">-5.375</td>
									<td align="center">0.079</td>
								</tr>
								<tr>
									<td align="center" colspan="7"><bold>Europe</bold></td>
								</tr>
								<tr>
									<td align="left">Model A </td>
									<td align="center">-0.483*</td>
									<td align="center">0.166**</td>
									<td align="center">-0.182*</td>
									<td align="center">0.95*</td>
									<td align="center">-5.275</td>
									<td align="center">1.731</td>
								</tr>
								<tr>
									<td align="left">Model B </td>
									<td align="center">-0.146</td>
									<td align="center">0.005</td>
									<td align="center">-0.193*</td>
									<td align="center">0.982*</td>
									<td align="center">-5.37</td>
									<td align="center">0.48</td>
								</tr>
								<tr>
									<td align="left"><bold>Model C</bold></td>
									<td align="center"><bold>-0.308***</bold></td>
									<td align="center"><bold>0.081</bold></td>
									<td align="center"><bold>-0.171*</bold></td>
									<td align="center"><bold>0.969*</bold></td>
									<td align="center"><bold>-5.359</bold></td>
									<td align="center"><bold>1.111</bold></td>
								</tr>
								<tr>
									<td align="center" colspan="7"><bold>EM Asia</bold></td>
								</tr>
								<tr>
									<td align="left">Model A </td>
									<td align="center">-0.593**</td>
									<td align="center">0.162**</td>
									<td align="center">-0.148*</td>
									<td align="center">0.945*</td>
									<td align="center">-5.75</td>
									<td align="center">0.611</td>
								</tr>
								<tr>
									<td align="left">Model B </td>
									<td align="center">-0.569***</td>
									<td align="center">0.163***</td>
									<td align="center">-0.14**</td>
									<td align="center">0.949*</td>
									<td align="center">-5.747</td>
									<td align="center">0.805</td>
								</tr>
								<tr>
									<td align="left"><bold>Model C</bold></td>
									<td align="center"><bold>-0.56</bold></td>
									<td align="center"><bold>0.156</bold></td>
									<td align="center"><bold>-0.139**</bold></td>
									<td align="center"><bold>0.95*</bold></td>
									<td align="center"><bold>-5.756</bold></td>
									<td align="center"><bold>0.731</bold></td>
								</tr>
								<tr>
									<td align="center" colspan="7"><bold>EM Europe</bold></td>
								</tr>
								<tr>
									<td align="left">Model A </td>
									<td align="center">-0.281*</td>
									<td align="center">0.094**</td>
									<td align="center">-0.171*</td>
									<td align="center">0.972*</td>
									<td align="center">-5.052</td>
									<td align="center">0.789</td>
								</tr>
								<tr>
									<td align="left"><bold>Model B</bold></td>
									<td align="center"><bold>-0.3*</bold></td>
									<td align="center"><bold>0.129***</bold></td>
									<td align="center"><bold>-0.143*</bold></td>
									<td align="center"><bold>0.974*</bold></td>
									<td align="center"><bold>-5.056</bold></td>
									<td align="center"><bold>0.888</bold></td>
								</tr>
								<tr>
									<td align="left">Model C </td>
									<td align="center">-0.284*</td>
									<td align="center">0.109***</td>
									<td align="center">-0.135*</td>
									<td align="center">0.974*</td>
									<td align="center">-5.054</td>
									<td align="center">0.737</td>
								</tr>
								<tr>
									<td align="center" colspan="7"><bold>EM Latin America</bold></td>
								</tr>
								<tr>
									<td align="left"><bold>Model A</bold></td>
									<td align="center"><bold>-0.969*</bold></td>
									<td align="center"><bold>0.394*</bold></td>
									<td align="center"><bold>-0.208*</bold></td>
									<td align="center"><bold>0.911*</bold></td>
									<td align="center"><bold>-4.598</bold></td>
									<td align="center"><bold>0.003</bold></td>
								</tr>
								<tr>
									<td align="left">Model B </td>
									<td align="center">-0.838**</td>
									<td align="center">0.373*</td>
									<td align="center">-0.171*</td>
									<td align="center">0.926*</td>
									<td align="center">-4.596</td>
									<td align="center">0.000</td>
								</tr>
								<tr>
									<td align="left">Model C </td>
									<td align="center">-0.902**</td>
									<td align="center">0.384*</td>
									<td align="center">-0.187**</td>
									<td align="center">0.919**</td>
									<td align="center">-4.597</td>
									<td align="center">0.001</td>
								</tr>
								<tr>
									<td align="center" colspan="7"><bold>FM Africa</bold></td>
								</tr>
								<tr>
									<td align="left">Model A </td>
									<td align="center">-3.261*</td>
									<td align="center">0.693*</td>
									<td align="center">-0.187*</td>
									<td align="center">0.714*</td>
									<td align="center">-6.737</td>
									<td align="center">0.007</td>
								</tr>
								<tr>
									<td align="left"><bold>Model B</bold></td>
									<td align="center"><bold>-1.268</bold></td>
									<td align="center"><bold>0.388**</bold></td>
									<td align="center"><bold>-0.01</bold></td>
									<td align="center"><bold>0.897*</bold></td>
									<td align="center"><bold>-6.867</bold></td>
									<td align="center"><bold>0.436</bold></td>
								</tr>
								<tr>
									<td align="left">Model C </td>
									<td align="center">-1.683**</td>
									<td align="center">0.442*</td>
									<td align="center">-0.066</td>
									<td align="center">0.859*</td>
									<td align="center">-6.831</td>
									<td align="center">0.335</td>
								</tr>
								<tr>
									<td align="center" colspan="7"><bold>FM Asia</bold></td>
								</tr>
								<tr>
									<td align="left">Model A </td>
									<td align="center">-0.768</td>
									<td align="center">0.034</td>
									<td align="center">-0.238*</td>
									<td align="center">0.914</td>
									<td align="center">-5.95</td>
									<td align="center">0.000</td>
								</tr>
								<tr>
									<td align="left">Model B </td>
									<td align="center">-1.044*</td>
									<td align="center">0.232</td>
									<td align="center">-0.197**</td>
									<td align="center">0.897*</td>
									<td align="center">-6.067</td>
									<td align="center">0.215</td>
								</tr>
								<tr>
									<td align="left"><bold>Model C</bold></td>
									<td align="center"><bold>-0.809*</bold></td>
									<td align="center"><bold>-0.127</bold></td>
									<td align="center"><bold>-0.197**</bold></td>
									<td align="center"><bold>0.918*</bold></td>
									<td align="center"><bold>-6.083</bold></td>
									<td align="center"><bold>0.107</bold></td>
								</tr>
							</tbody>
						</table>
						<table-wrap-foot>
							<fn id="TFN7">
								<p>Note: Model A represents EGARCH (1,1) with normal error distribution, Model B represents EGARCH (1,1) with Student’s t distribution and Model C represents EGARCH(1,1) with Generalised Error Distribution. The figures in bold indicates the best fitting model based on the minimum AIC criterion. ***, ** and * indicates statistical significance at 10 percent, 5 percent and 1 percent level . ARCH-LM indicates the test statistics for heteroskedasticity test on the model residuals. Guided by Burnham and Anderson (1998), a comparison of the EGARCH and GJR-GARCH(1,1) Model with different distributional assumptions reveals that there is no gain in the model performance compared to the EGARCH model based on the minimum AIC criterion. For the sake of brevity, we do not report the parameters of the GJR-GARCH(1,1) Model with different distributional assumptions.</p>
							</fn>
							<fn id="TFN8">
								<p>Source: Author’s Own Elaboration</p>
							</fn>
						</table-wrap-foot>
					</table-wrap>
				</p>
				<p> The sign and statistical significance of the estimated coefficients (α, γ and β) of the best fitting model based on the minimum AIC criterion are summarised in <xref ref-type="table" rid="t5">table 5</xref>. </p>
				<p>
					<table-wrap id="t5">
						<label>Table 5</label>
						<caption>
							<title>Summary of Estimated Coefficients</title>
						</caption>
						<table frame="hsides" rules="groups">
							<colgroup>
								<col/>
								<col/>
								<col/>
								<col/>
							</colgroup>
							<thead>
								<tr>
									<th align="left">MSCI Index </th>
									<th align="center">Size of the Shock (α) </th>
									<th align="center">Sign of the Shock (γ) </th>
									<th align="center"> If β &gt; α </th>
								</tr>
							</thead>
							<tbody>
								<tr>
									<td align="left">World</td>
									<td align="center">+</td>
									<td align="center">-</td>
									<td align="center">Yes</td>
								</tr>
								<tr>
									<td align="left">EM </td>
									<td align="center"> </td>
									<td align="center">-</td>
									<td align="center">Yes</td>
								</tr>
								<tr>
									<td align="left">FM</td>
									<td align="center">-</td>
									<td align="center">-</td>
									<td align="center">Yes</td>
								</tr>
								<tr>
									<td align="left">BRIC</td>
									<td align="center">+</td>
									<td align="center">-</td>
									<td align="center">Yes</td>
								</tr>
								<tr>
									<td align="left">Pacific</td>
									<td align="center">-</td>
									<td align="center">-</td>
									<td align="center">Yes</td>
								</tr>
								<tr>
									<td align="left">North America </td>
									<td align="center">+</td>
									<td align="center"> </td>
									<td align="center">Yes</td>
								</tr>
								<tr>
									<td align="left">Europe</td>
									<td align="center"> </td>
									<td align="center">-</td>
									<td align="center">Yes</td>
								</tr>
								<tr>
									<td align="left">EM Asia </td>
									<td align="center"> </td>
									<td align="center">-</td>
									<td align="center">Yes</td>
								</tr>
								<tr>
									<td align="left">EM Europe </td>
									<td align="center">+</td>
									<td align="center">-</td>
									<td align="center">Yes</td>
								</tr>
								<tr>
									<td align="left">EM Latin America </td>
									<td align="center">+</td>
									<td align="center">-</td>
									<td align="center">Yes</td>
								</tr>
								<tr>
									<td align="left">FM Africa </td>
									<td align="center">+</td>
									<td align="center"> </td>
									<td align="center">Yes</td>
								</tr>
								<tr>
									<td align="left">FM Asia </td>
									<td align="center"> </td>
									<td align="center">-</td>
									<td align="center">Yes</td>
								</tr>
							</tbody>
						</table>
						<table-wrap-foot>
							<fn id="TFN9">
								<p>Source: Author’s Own Elaboration </p>
							</fn>
						</table-wrap-foot>
					</table-wrap>
				</p>
				<p> From table 5, it is observed that the coefficient of the α term is statistically significant for World, FM, BRIC, Pacific, North America, EM Europe, EM Latin America, and EM Africa indices which signifies the size of the shock impacts the volatility in these markets during the studied period. The statistically significant positive sign of the coefficient of the α term for World, BRIC, North America, EM Europe, EM Latin America and FM Africa indices implies that the relation between the size of the shock and the volatility is positive i.e., the larger the size of the shock, the greater the increase in volatility. The statistically significant negative sign of the α coefficient for FM and Pacific indices implies that the relation between the size of the shock and volatility is negative i.e., the larger the size of the shock, the lesser the increase in volatility. However, the coefficient of α term is not statistically significant for EM, Europe, EM Asia and FM Asia indices which signifies the size of the shock does not impact the volatility in these sectors during the studied period. Further, the negative sign of the statistically significant coefficient of the asymmetric term (<bold>γ)</bold> for all the indices signifies the asymmetric volatility behaviour in these markets with the exception of North America and FM Africa for which the coefficient of the γ term is negative but not statistically significant<bold>.</bold> The β coefficient is statistically significant and is greater than the α coefficient for all the indices signifying volatility persistence in international stock markets. </p>
			</sec>
			<sec>
				<title>4.2. MEASURING THE IMPACT OF SHOCKS ON THE VOLATILITY</title>
				<p> Guided by <xref ref-type="bibr" rid="B15">Engle and Ng (1993</xref>) and <xref ref-type="bibr" rid="B28">Sharma (2012</xref>), we used the estimated coefficients of the α and γ term to measure the impact of the sign and size of the shock on the volatility for ±2.58 standard deviations from the mean across the different economic regions under study using the below expressions:</p>
                <p>
	<disp-formula id="e3">
    <mml:math id="m3" display="block">           
<mml:msqrt><mml:msup><mml:mrow><mml:mi>e</mml:mi></mml:mrow><mml:mrow><mml:mo>(</mml:mo><mml:mi mathvariant="normal">γ</mml:mi><mml:mo>+</mml:mo><mml:mi mathvariant="normal">α</mml:mi><mml:mo>)</mml:mo><mml:mfrac><mml:mrow><mml:msub><mml:mrow><mml:mi>ε</mml:mi></mml:mrow><mml:mrow><mml:mi>t</mml:mi><mml:mo>-</mml:mo><mml:mn>1</mml:mn></mml:mrow></mml:msub></mml:mrow><mml:mrow><mml:msqrt><mml:msub><mml:mrow><mml:mi>h</mml:mi></mml:mrow><mml:mrow><mml:mi>t</mml:mi><mml:mo>-</mml:mo><mml:mn>1</mml:mn></mml:mrow></mml:msub></mml:msqrt></mml:mrow></mml:mfrac><mml:mi> </mml:mi><mml:mi> </mml:mi></mml:mrow></mml:msup></mml:msqrt><mml:mo>,</mml:mo><mml:mi mathvariant="normal"> </mml:mi><mml:mi mathvariant="normal">f</mml:mi><mml:mi mathvariant="normal">o</mml:mi><mml:mi mathvariant="normal">r</mml:mi><mml:mi mathvariant="normal"> </mml:mi><mml:msub><mml:mrow><mml:mi>ε</mml:mi></mml:mrow><mml:mrow><mml:mi>t</mml:mi><mml:mo>-</mml:mo><mml:mn>1</mml:mn></mml:mrow></mml:msub><mml:mo>&gt;</mml:mo><mml:mn>0</mml:mn><mml:mi> </mml:mi><mml:mi mathvariant="normal">a</mml:mi><mml:mi mathvariant="normal">n</mml:mi><mml:mi mathvariant="normal">d</mml:mi><mml:mi> </mml:mi><mml:msqrt><mml:msup><mml:mrow><mml:mi>e</mml:mi></mml:mrow><mml:mrow><mml:mo>(</mml:mo><mml:mi mathvariant="normal">γ</mml:mi><mml:mo>-</mml:mo><mml:mi mathvariant="normal">α</mml:mi><mml:mo>)</mml:mo><mml:mfrac><mml:mrow><mml:msub><mml:mrow><mml:mi>ε</mml:mi></mml:mrow><mml:mrow><mml:mi>t</mml:mi><mml:mo>-</mml:mo><mml:mn>1</mml:mn></mml:mrow></mml:msub></mml:mrow><mml:mrow><mml:msqrt><mml:msub><mml:mrow><mml:mi>h</mml:mi></mml:mrow><mml:mrow><mml:mi>t</mml:mi><mml:mo>-</mml:mo><mml:mn>1</mml:mn></mml:mrow></mml:msub></mml:msqrt></mml:mrow></mml:mfrac></mml:mrow></mml:msup><mml:mi> </mml:mi><mml:mo>,</mml:mo><mml:mi mathvariant="normal"> </mml:mi><mml:mi mathvariant="normal">f</mml:mi><mml:mi mathvariant="normal">o</mml:mi><mml:mi mathvariant="normal">r</mml:mi><mml:mi mathvariant="normal"> </mml:mi><mml:msub><mml:mrow><mml:mi>ε</mml:mi></mml:mrow><mml:mrow><mml:mi>t</mml:mi><mml:mo>-</mml:mo><mml:mn>1</mml:mn></mml:mrow></mml:msub><mml:mo>&lt;</mml:mo><mml:mn>0</mml:mn><mml:mi>v</mml:mi></mml:msqrt><mml:mi> </mml:mi></mml:math>
     <label>(3)</label> 
    </disp-formula>
</p>

				<p> The impact of negative shock (-2.58 standard deviation from the mean) and positive shock (2.58 standard deviation from the mean) on the volatility for the indices included in the study are presented in <xref ref-type="table" rid="t6">Table no. 6</xref>. </p>
				<p>
					<table-wrap id="t6">
						<label>Table 6</label>
						<caption>
							<title>Impact of Shocks on Volatility</title>
						</caption>
						<table frame="hsides" rules="groups">
							<colgroup>
								<col/>
								<col/>
								<col/>
								<col/>
							</colgroup>
							<thead>
								<tr>
									<th align="left">MSCI Index </th>
									<th align="center">Change in Volatility due to Negative Shocks</th>
									<th align="center">Change in Volatility due to Positive Shocks</th>
									<th align="center">Volatility Response</th>
								</tr>
							</thead>
							<tbody>
								<tr>
									<td align="left">World</td>
									<td align="center">70.14%</td>
									<td align="center">21.66%</td>
									<td align="center">Asymmetric</td>
								</tr>
								<tr>
									<td align="left">EM </td>
									<td align="center">24.52%</td>
									<td align="center">-19.69%</td>
									<td align="center">Asymmetric</td>
								</tr>
								<tr>
									<td align="left">FM</td>
									<td align="center">8.47%</td>
									<td align="center">-32.65%</td>
									<td align="center">Asymmetric</td>
								</tr>
								<tr>
									<td align="left">BRIC</td>
									<td align="center">56.06%</td>
									<td align="center">8.75%</td>
									<td align="center">Asymmetric</td>
								</tr>
								<tr>
									<td align="left">Pacific</td>
									<td align="center">19.33%</td>
									<td align="center">-21.03%</td>
									<td align="center">Asymmetric</td>
								</tr>
								<tr>
									<td align="left">North America </td>
									<td align="center">62.63%</td>
									<td align="center">62.63%</td>
									<td align="center">Symmetric</td>
								</tr>
								<tr>
									<td align="left">Europe</td>
									<td align="center">24.68%</td>
									<td align="center">-19.8%</td>
									<td align="center">Asymmetric</td>
								</tr>
								<tr>
									<td align="left">EM Asia </td>
									<td align="center">19.64%</td>
									<td align="center">-16.42%</td>
									<td align="center">Asymmetric</td>
								</tr>
								<tr>
									<td align="left">EM Europe </td>
									<td align="center">42.03%</td>
									<td align="center">-1.79%</td>
									<td align="center">Asymmetric</td>
								</tr>
								<tr>
									<td align="left">EM Latin America </td>
									<td align="center">117.4%</td>
									<td align="center">27.12%</td>
									<td align="center">Asymmetric</td>
								</tr>
								<tr>
									<td align="left">FM Africa </td>
									<td align="center">64.96%</td>
									<td align="center">64.96%</td>
									<td align="center">Symmetric</td>
								</tr>
								<tr>
									<td align="left">FM Asia </td>
									<td align="center">28.93%</td>
									<td align="center">-22.44%</td>
									<td align="center">Asymmetric</td>
								</tr>
							</tbody>
						</table>
						<table-wrap-foot>
							<fn id="TFN10">
								<p>Source: Author’s Own Elaboration</p>
							</fn>
						</table-wrap-foot>
					</table-wrap>
				</p>
				<p> From <xref ref-type="table" rid="t5">table 5</xref>, we observe that the World index, which represents 23 developed markets, is associated with a 70.14 per cent increase in volatility in response to negative shocks while positive shocks are associated with a 21.66 percent jump in volatility. The EM index, which represents 26 emerging markets, is associated with a 24.52 percent increase in volatility in response to negative shocks while positive shocks were associated with a 19.69 percent drop in volatility. The FM index, which represents 34 frontier markets, is associated with 8.47 per cent increase in volatility in response to negative shocks while positive shocks are associated with 32.65 percent drop in volatility. The BRIC index which represents the BRIC (Brazil, Russia, India, and China) region is associated with a 56.06 percent increase in volatility in response to negative shocks while positive shocks are associated with 8.75 percent jump in volatility. The Pacific index which represents 5 developed markets in the pacific region is associated with a 19.33 per cent increase in volatility in response to negative shocks while positive shocks are associated with a 21.03 percent decrease in volatility. The North America index which represents the US and Canadian stock markets is associated with a 62.63 per cent increase in volatility in response to negative shocks as well as positive shocks. The Europe index which represents 15 developed markets in Europe is associated with a 24.68 per cent increase in volatility in response to negative shocks while positive shocks are associated with 19.8 percent decrease in volatility. The EM Asia index which represents the 9 emerging markets in Asia is associated with a 19.64 per cent increase in volatility in response to negative shocks while positive shocks are associated with a 16.42 percent decrease in volatility. The EM Europe index which represents the 6 emerging markets in Europe is associated with a 42.03 per cent increase in volatility in response to negative shocks while positive shocks are associated with a -1.79 percent decrease in volatility. The EM Latin America index which represents 6 emerging markets in Latin America is associated with a 117.4 per cent increase in volatility in response to negative shocks while positive shocks are associated with a 27.12 percent increase in volatility. The FM Africa index which represents 13 frontier markets in Africa is associated with a 64.96 per cent increase in volatility in response to negative shocks as well as positive shocks. The FM Asia index which represents 3 frontier markets in Asia is associated with 28.93 per cent increase in volatility in response to negative shocks while positive shocks are associated with 22.44 percent drop in volatility.</p>
				<p>Thus, we observe the asymmetry in the behaviour of the volatility in response to shocks i.e., the negative shock cause greater volatility increases than positive shocks of the same magnitude in all the developed, emerging, and frontier markets along with the BRIC markets. It may be noted that that both negative and positive shocks cause increases in volatility in the World, BRIC, and EM Latin America indices. On the other hand, negative shocks increase the volatility and positive shocks decrease the volatility in EM, FM, Pacific, Europe, EM Asia, EM Europe, and FM Asia. We observe that there is symmetry in the volatility behaviour i.e., both the negative and positive shock cause increase in the volatility of the same magnitude in North America and FM Africa indices. </p>
			</sec>
		</sec>
		<sec sec-type="conclusions">
			<title>5. CONCLUSION</title>
			<p>In this paper, we have gained a perspective on the volatility response to shocks in the stock markets of different economic regions, namely the developed, emerging, frontier and BRIC, during the pandemic by using the News Impact Curve of the EGARCH model. Our study adds to the existing literature by describing the volatility response to shocks in different economic regions of the world, especially in the BRIC region, a dimension which has not been explored in the existing literature. The empirical evidence from the study suggests that the volatility behaviour is asymmetric in different economic regions under examination during the period of our study. Among the markets studied, the developed markets in the Pacific and Europe, BRIC, the emerging markets in Asia, Europe, Latin America, and the frontier markets in Asia was associated with asymmetric volatility response to shocks. Among the markets that exhibited asymmetric volatility response,the emerging markets in Latin America, the developed markets, the BRIC markets, and the emerging markets in Europe exhibited greater susceptibility to volatility increases due to negative shocks with 117.4 percent, 70.14 percent, 56.6 percent and 42.03 percent respectively jump in volatility in response to negative shocks during the study period. Further, the developed markets in North America and frontier markets in Africa were associated with a symmetric volatility response. We observed that the volatility response to shocks in different regions is not uniform and varies according to the size and sign of the shock. Further, we find evidence of volatility persistence in stock markets globally during the pandemic signifying the impact of shocks on the volatility decay slowly. The results of the study provide insights to the investment community in effective investment decisions with regard to global portfolio decisions and the academics in understanding the behaviour of the volatility across stock markets in different economic regions during the pandemic, a ‘Black Swan Event’. The study sheds light on the volatility response to shocks for the BRIC region during the pandemic. The study is expected to spur research in the context of the BRIC region along with the different economic regions going ahead.</p>
		</sec>
	</body>
	<back>
		<ack>
			<title>ACKNOWLEDGEMENT</title>
			<p>We acknowledge the valuable suggestions and comments of the editors and the anonymous reviewers which has helped us to improve our work.</p>
		</ack>
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		<fn-group>
			<fn fn-type="other" id="fn3">
				<label>3</label>
				<p>JEL: C1,G1</p>
			</fn>
			<fn fn-type="other" id="fn4">
				<label><sup>1</sup></label>
				<p>End Notes: Accessed from <ext-link ext-link-type="uri" xlink:href="https://www.worldometers.info/coronavirus/">https://www.worldometers.info/coronavirus/</ext-link> on September 30,2020.</p>
			</fn>
		</fn-group>
		<app-group>
			<app id="app1">
                <label>Appendix A:</label>
					<table-wrap id="t100">						
						<caption>
							<title>Economic and Country Representation of MSCI Indices</title>
						</caption>
						<table frame="hsides" rules="groups">
							<colgroup>
								<col/>
								<col/>
								<col/>
								<col/>
							</colgroup>
							<thead>
								<tr>
									<th align="center">Serial Number</th>
									<th align="center">MSCI Index</th>
									<th align="center">Economic Representation</th>
									<th align="center">Country Representation</th>
								</tr>
							</thead>
							<tbody>
								<tr>
									<td align="center">1</td>
									<td align="center">World</td>
									<td align="center">Developed Markets</td>
									<td align="left">Australia, Austria, Belgium, Canada, Denmark, Finland, France, Germany, Hong Kong, Ireland, Israel, Italy, Japan, Netherlands, New Zealand, Norway, Portugal, Singapore, Spain, Sweden, Switzerland, the UK and the US.</td>
								</tr>
								<tr>
									<td align="center">2</td>
									<td align="center">Emerging Markets</td>
									<td align="center">Emerging Markets</td>
									<td align="left">Argentina, Brazil, Chile, China, Colombia, Czech Republic, Egypt, Greece, Hungary, India, Indonesia, Korea, Malaysia, Mexico, Pakistan, Peru, Philippines, Poland, Qatar, Russia, Saudi Arabia, South Africa, Taiwan, Thailand, Turkey and United Arab Emirates.</td>
								</tr>
								<tr>
									<td align="center">3</td>
									<td align="center">Frontier Markets</td>
									<td align="center">Frontier Markets</td>
									<td align="left">Bahrain, Bangladesh, Burkina Faso, Benin, Croatia, Estonia, Guinea-Bissau, Ivory Coast, Jordan, Kenya, Kuwait, Lebanon, Lithuania, Kazakhstan, Mauritius, Mali, Morocco, Niger, Nigeria, Oman, Romania, Serbia, Senegal, Slovenia, Sri Lanka, Togo, Tunisia and Vietnam.</td>
								</tr>
								<tr>
									<td align="center">4</td>
									<td align="center">BRIC</td>
									<td align="center"> </td>
									<td align="left">Brazil, Russia, India and China</td>
								</tr>
								<tr>
									<td align="center">5</td>
									<td align="center">Pacific</td>
									<td align="center">Developed Markets</td>
									<td align="left">Australia, Hong Kong, Japan, New Zealand and Singapore.</td>
								</tr>
								<tr>
									<td align="center">6</td>
									<td align="center">North America</td>
									<td align="center">Developed Markets</td>
									<td align="left">US and Canada.</td>
								</tr>
								<tr>
									<td align="center">7</td>
									<td align="center">Europe</td>
									<td align="center">Developed Markets</td>
									<td align="left">Austria, Belgium, Denmark, Finland, France, Germany, Ireland, Italy, the Netherlands, Norway, Portugal, Spain, Sweden, Switzerland and the UK.</td>
								</tr>
								<tr>
									<td align="center">8</td>
									<td align="center">EM Asia</td>
									<td align="center">Emerging Markets</td>
									<td align="left">China, India, Indonesia, Korea, Malaysia, Pakistan, the Philippines, Taiwan and Thailand.</td>
								</tr>
								<tr>
									<td align="center">9</td>
									<td align="center">EM Europe</td>
									<td align="center">Emerging Markets</td>
									<td align="left">Czech Republic, Greece, Hungary, Poland, Russia and Turkey.</td>
								</tr>
								<tr>
									<td align="center">10</td>
									<td align="center">EM Latin America</td>
									<td align="center">Emerging Markets</td>
									<td align="left">Argentina, Brazil, Chile, Colombia, Mexico, and Peru.</td>
								</tr>
								<tr>
									<td align="center">11</td>
									<td align="center">FM Asia</td>
									<td align="center">Frontier Markets</td>
									<td align="left">Bangladesh, Sri Lanka and Vietnam.</td>
								</tr>
								<tr>
									<td align="center">12</td>
									<td align="center">FM Africa</td>
									<td align="center">Frontier Markets</td>
									<td align="left">Burkina Faso, Benin, Guinea-Bissau, Ivory Coast, Kenya, Mauritius, Mali, Morocco, Niger, Nigeria, Senegal, Togo, and Tunisia.</td>
								</tr>
							</tbody>
						</table>
					</table-wrap>
			</app>
		</app-group>
	</back>
	<!--<sub-article article-type="translation" id="s1" xml:lang="pt">
		<front-stub>
            <article-id pub-id-type="doi">10.15728/bbr.2022.19.5.2.pt</article-id>
			<article-categories>
				<subj-group subj-group-type="heading">
					<subject>Artigo</subject>
				</subj-group>
			</article-categories>
			<title-group>
				<article-title>Evento Cisne Negro e a Volatilidade do Mercado de Ações Resposta a Choques em Mercados Desenvolvidos, Emergentes, Fronteiriços e BRIC: Lições da Pandemia do COVID-19</article-title>
			</title-group>
			<contrib-group>
				<contrib contrib-type="author">
					<contrib-id contrib-id-type="orcid">0000-0001-6695-5705</contrib-id>
					<name>
						<surname>Bhattacharjee</surname>
						<given-names>Nayanjyoti</given-names>
					</name>
					<xref ref-type="aff" rid="aff10"><sup>1</sup></xref>
				</contrib>
				<contrib contrib-type="author">
					<contrib-id contrib-id-type="orcid">0000-0003-3785-0693</contrib-id>
					<name>
						<surname>De</surname>
						<given-names>Anupam</given-names>
					</name>
					<xref ref-type="aff" rid="aff20"><sup>2</sup></xref>
				</contrib>
			</contrib-group>
			<aff id="aff10">
				<label>1</label>
				<institution content-type="original">Bodoland University. Kokrajhar, Assam, India.</institution>
				<institution content-type="orgname">Bodoland University</institution>
				<addr-line>
					<city>Kokrajhar</city>
					<state>Assam</state>
				</addr-line>
				<country country="IN">India</country>
			</aff>
			<aff id="aff20">
				<label>2</label>
				<institution content-type="original">National Institute of Technology Durgapur. Durgapur, West Bengal, India.</institution>
				<institution content-type="orgname">National Institute of Technology Durgapur</institution>
				<addr-line>
					<city>Durgapur</city>
					<state>West Bengal</state>
				</addr-line>
				<country country="IN">India</country>
			</aff>
			<author-notes>
				<corresp id="c10">
					<email>nayanjyotibhattacharjee@gmail.com</email>
				</corresp>
				<corresp id="c20">
					<email>anupamde.ca@gmail.com</email>
				</corresp>
				<fn fn-type="con" id="fn10">
					<label>CONTRIBUIÇÃO DOS AUTORES</label>
					<p> O primeiro autor contribuiu para a conceituação, metodologia, análise de dados e redação do manuscrito.</p>
				</fn>
				<fn fn-type="con" id="fn20">
					<label>CONFLITOS DE INTERESSE</label>
					<p> Os autores declaram que não há conflito de interesse em relação ao conteúdo exposto no trabalho.</p>
				</fn>
			</author-notes>
			<abstract>
				<title>RESUMO</title>
				<p>Estuda-se o impacto dos choques (fluxo de notícias) na volatilidade do mercado de ações nas diferentes regiões econômicas, nomeadamente os mercados de ações desenvolvidos, emergentes, de fronteira e BRIC durante a pandemia de COVID-19, um ‘Evento Cisne Negro’. Os retornos diários dos índices MSCI relevantes a partir de 30 de janeiro 2020 a 30 de outubro de 2020 são examinados usando a Curva de Impacto de Notícias do modelo EGARCH para obter uma perspectiva sobre o comportamento da volatilidade nos mercados de ações nos mercados de ações desenvolvidos, emergentes, de fronteira e BRIC. Evidências sugerem que os mercados desenvolvidos no Pacífico e na Europa, os BRICs, os mercados emergentes na Ásia, Europa, América Latina e os mercados de fronteira na Ásia foram associados à resposta de volatilidade assimétrica a choques. Além disso, os mercados desenvolvidos na América do Norte e os mercados fronteiriços na África foram associados a uma resposta de volatilidade simétrica. Observa-se que a resposta da volatilidade a choques em diferentes regiões não é uniforme e varia de acordo com o tamanho e sinal do choque. As descobertas do estudo fornecem insights para os investidores e acadêmicos na compreensão do comportamento da volatilidade globalmente durante um Evento Cisne Negro e fornecem informações críticas nas decisões globais de portfólio.</p>
			</abstract>
			<kwd-group xml:lang="pt">
				<title>PALAVRAS-CHAVE:</title>
				<kwd>Volatilidade</kwd>
				<kwd>BRIC</kwd>
				<kwd>Mercados emergentes</kwd>
				<kwd>Mercados desenvolvidos</kwd>
				<kwd>Mercados de fronteira.</kwd>
			</kwd-group>
		</front-stub>
		<body>
			<sec sec-type="intro">
				<title>1. INTRODUÇÃO</title>
				<p>O surto de COVID-19, que foi declarado como uma pandemia em 11 de março de 2020 pela Organização Mundial da Saúde (OMS), foi referido como um “Evento Cisne Negro” (<xref ref-type="bibr" rid="B4">Antipova, 2020</xref>). O termo “Cisne Negro” ganhou relevância no contexto da crise financeira de 2008, há uma década. Pode-se mencionar que o termo foi cunhado por <xref ref-type="bibr" rid="B29">Taleb (2009</xref>) para se referir a eventos aleatórios com três atributos principais: (a) o evento é inesperado; (b) o evento tem um impacto extremo; e (c) o evento deve ser explicável e previsível. Além disso, <xref ref-type="bibr" rid="B19">Higgins (2013</xref>) refere-se a um “Evento Cisne Negro” como um evento extraordinário que pode causar danos em grande escala à economia e à sociedade. O autor observou que um “Evento Cisne Negro” causa grandes choques levando a “severo desafio à atividade econômica, coesão social e até estabilidade política” e reconheceu surtos anteriores de vírus da SARS (2002) e gripe aviária (2008) como eventos “Cisne Negro”. Pode-se mencionar que <xref ref-type="bibr" rid="B4">Antipova (2020</xref>) observou que o surto de COVID-19 “desafiou severamente a atividade econômica, a coesão social e até mesmo estabilidade política” e, portanto, qualifica como um “Evento Cisne Negro”. O autor observa que a pandemia do COVID-19 não é o primeiro e talvez não seja o último evento desse tipo que o mundo testemunhará. Assim, os acadêmicos e a comunidade de investidores precisam de insights sobre como tais eventos que podem surgir na área da saúde, clima, sistemas sociais e financeiros impactam os mercados de ações em todo o mundo. Esses eventos são paralelos a eventos extremos (fenômeno de alto impacto, difícil de prever) que têm potencial para criar impacto em larga escala nos sistemas sociais, ecológicos e técnicos (<xref ref-type="bibr" rid="B22">McPhillips et al., 2018</xref>). Eventos extremos podem criar maior estresse nos mercados de ações, e os participantes do mercado de ações podem ser incapazes de avaliar racionalmente o impacto da avaliação do evento extremo (<xref ref-type="bibr" rid="B2">Aktas &amp; Oncu, 2006</xref>). Pode-se notar que <xref ref-type="bibr" rid="B27">Piccoli et al. (2017</xref>) observam que eventos extremos são “movimentos de mercado de alta gravidade, baixa frequência e curto prazo de duração”. Os autores observaram que o crash da bolsa de 1987 e as crises financeiras de 2008-2009 são instâncias de eventos extremos. Além disso, os autores acrescentaram que dias de anúncios macroeconômicos ou específicos da empresa, eventos geopolíticos ou negociação técnica podem estar associados a eventos extremos.</p>
				<p>Globalmente, os mercados de ações testemunharam vendas e aumento da volatilidade à medida que o número de infecções e mortes devido ao COVID-19 aumentou em todo o mundo (por exemplo, <xref ref-type="bibr" rid="B3">Albulescu, 2020</xref>; <xref ref-type="bibr" rid="B6">Ashraf, 2020</xref>; <xref ref-type="bibr" rid="B25">Onali, 2020</xref>) e os governos em diferentes países impuseram restrições na forma de bloqueios e normas de distanciamento social para conter o surto (por exemplo, <xref ref-type="bibr" rid="B8">Baker et al., 2020</xref>; <xref ref-type="bibr" rid="B32">Zaremba et al., 2020</xref>). É pertinente notar que a volatilidade do mercado de ações reflete o estresse predominante, risco e a incerteza e, consequentemente, é de grande importância para os profissionais de mercado e formuladores de políticas. Um aumento na volatilidade pode desencadear vendas e levar a um aumento do custo de capital. Como observado por <xref ref-type="bibr" rid="B18">Hartwell (2018</xref>), volatilidade tem diferentes fontes relacionadas a fatores econômicos e incerteza de mercado. Assim, o estudo da volatilidade é adequado para fornecer insights aos investidores e gestores de carteiras na tomada de decisões de investimento e aos formuladores de políticas que buscam garantir a estabilidade dos mercados de ações. É conveniente notar que a volatilidade nos mercados de ações pode ser influenciada pelo fluxo de notícias sobre os casos e mortes de COVID-19 em nível nacional e global e intervenções governamentais para conter a propagação do vírus, mas também anúncios de pacotes econômicos pelos governos para impulsionar a economia, oportunidades e tratados decorrentes das interrupções da cadeia de suprimentos global, atualizações de vacinas COVID-19, dinâmica geopolítica e variáveis macroeconômicas durante a pandemia. Ademais, a natureza da influência na volatilidade pode diferir em diferentes regiões econômicas. </p>
				<p>Para tanto, estudamos a resposta da volatilidade aos fluxos de notícias denominados ‘choques’ por <xref ref-type="bibr" rid="B15">Engle e Ng (1993</xref>) nos mercados de ações em diferentes regiões econômicas globalmente durante a pandemia. É pertinente mencionar que <xref ref-type="bibr" rid="B15">Engle e Ng (1993</xref>) definem ‘choques’ como uma medida agregada de notícias em um determinado momento. </p>
				<p>Foi medida a resposta da volatilidade a choques (fluxo de notícias) durante a pandemia empregando a Curva de Impacto de Notícias proposta por <xref ref-type="bibr" rid="B15">Engle e Ng (1993</xref>) nos mercados de ações desenvolvidos, emergentes, de fronteira e BRIC. O período de estudo para este trabalho vai muito além dos dias iniciais da pandemia ao contrário de grande parte da literatura existente sobre o assunto e, assim, estendendo nossa compreensão da resposta de volatilidade ao fluxo de notícias durante o surto. Este trabalho contribui para duas vertentes da literatura existente: primeiro, o estudo contribui para a crescente literatura sobre o impacto da pandemia de COVID-19 na volatilidade do mercado de ações. Sua contribuição está em examiná-lo no contexto das bolsas de valores em diferentes regiões econômicas. Em segundo lugar, este estudo estende a literatura sobre a relação entre os fluxos de notícias e a volatilidade do mercado de ações (por exemplo, Mitchell &amp; Mulherin, 1994; <xref ref-type="bibr" rid="B9">Berry &amp; Howe, 1994</xref>; <xref ref-type="bibr" rid="B17">Haroon &amp; Rizvi, 2020</xref>).</p>
			</sec>
			<sec>
				<title>2. REVISÃO DA LITERATURA</title>
				<p>O comportamento da volatilidade nos mercados de ações durante a pandemia tem sido um tema de pesquisa em andamento por pesquisadores. <xref ref-type="bibr" rid="B3">Albulescu (2020</xref>) investigou o impacto de novas contaminações e mortes por COVID-19 globalmente na volatilidade do mercado de ações dos EUA utilizando dados da base de dados da OMS e da base de dados dos Índices Dow Jones da S&amp;P. O estudo empregou uma regressão simples de Mínimos Quadrados Ordinários e encontrou evidências de aumento da volatilidade durante a pandemia. <xref ref-type="bibr" rid="B7">Baek et al. (2020</xref>), usando o modelo de mudança de Markov AR para identificar mudanças de regime de menor para maior volatilidade, forneceu uma análise de nível da indústria do assunto no contexto dos mercados dos EUA. O estudo documentou a volatilidade para ser sensível aos fluxos de notícias do COVID-19. Tanto as notícias positivas quanto as negativas tiveram um impacto significativo na volatilidade do mercado de ações. O estudo descobriu que o comportamento da volatilidade varia entre os setores e documentou seu impacto diferencial nos riscos entre os setores. <xref ref-type="bibr" rid="B8">Baker et al. (2020</xref>) observaram que na história das pandemias a pandemia de COVID-19 teve o maior impacto na volatilidade nos mercados dos EUA. O estudo usou métodos baseados em texto usando grandes movimentos diários do mercado de ações que remontam a 1900 e volatilidade que remonta a 1985. O estudo documentou que as restrições governamentais a viagens e comércio foram as principais razões para o aumento da volatilidade do mercado de ações nos mercados dos EUA durante a pandemia de COVID-19 em comparação com pandemias anteriores. <xref ref-type="bibr" rid="B21">Mazur et al. (2020</xref>) investigou a volatilidade do mercado de ações durante a queda do mercado de ações desencadeado pela pandemia de COVID-19 nos mercados dos EUA. O estudo documentou o comportamento da volatilidade assimétrica nos mercados dos EUA. Setores perdedores como petróleo, imobiliário, entretenimento e hospitalidade exibiram extrema volatilidade assimétrica. <xref ref-type="bibr" rid="B12">Chaudhary et al. (2020</xref>) estudaram a volatilidade nos 10 principais países em termos de PIB, nomeadamente Brasil, França, Alemanha, Reino Unido, Itália, Japão, EUA, Canadá, Índia e China, usando o GARCH (1,1) modelo e volatilidade aumentada documentada em todos os 10 índices usando retornos diários de ações durante a pandemia. <xref ref-type="bibr" rid="B17">Haroon e Rizvi (2020</xref>) estudaram a relação entre o sentimento gerado pelas notícias do COVID-19 e a volatilidade do mercado de ações usando o modelo EGARCH. O estudo identificou o impacto de volatilidade mais forte do fluxo de notícias carregado de pânico relacionado à pandemia de COVID-19 em setores como automóvel, energia, transporte e indústria de viagens e lazer, enquanto não foram observadas mudanças significativas de volatilidade em outros setores examinados no estudo. <xref ref-type="bibr" rid="B25">Onali (2020</xref>) documentou aumento significativo na volatilidade dos mercados dos EUA devido a casos de COVID-19 e morte em diferentes países, nomeadamente EUA, China, França, Irã, Itália, Espanha e Reino Unido usando a análise GARCH. O estudo também documentou mudanças de regime (de um regime baixo para um regime alto) no impacto negativo do VIX no retorno do mercado de ações nos EUA usando o Modelo de saltos Markovianos (Markov Switching). <xref ref-type="bibr" rid="B26">Papadamou et al. (2020</xref>), usando análise de dados em painel, estudou o impacto da pandemia de COVID-19 na volatilidade de treze principais mercados de ações da Ásia, Austrália, Europa e EUA. <xref ref-type="bibr" rid="B32">Zaremba et al. (2020</xref>), usando regressão em painel, estudaram a relação entre as intervenções feitas pelo governo e a volatilidade dos mercados de ações em 67 países e observaram que medidas rigorosas aumentam a volatilidade. <xref ref-type="bibr" rid="B20">Ibrahim et al. (2020</xref>) estudaram a relação entre o COVID-19 e a volatilidade do mercado de ações em 11 economias desenvolvidas e em desenvolvimento na região da Ásia-Pacífico, como Japão, Vietnã, Malásia, Laos, China, Coreia do Sul, Filipinas, Indonésia, Mianmar, Cingapura e Tailândia usando transformação wavelet contínua e análise GARCH. O estudo documentou iniciativas governamentais rigorosas para combater a pandemia de COVID-19, aumentando a volatilidade do mercado de ações em diferentes países incluídos no estudo. <xref ref-type="bibr" rid="B5">Apergis e Apergis (2020</xref>) examinaram o impacto do COVID-19 na volatilidade dos retornos diários das ações no mercado de ações chinês durante o período de 27 de janeiro de 2020 a 30 de abril de 2020 usando a análise GARCH. O estudo documentou um impacto estatisticamente significativo na volatilidade do mercado de ações chinês.</p>
				<p>A revisão da literatura disponível sobre o impacto da pandemia de COVID-19 na volatilidade do mercado de ações revela que a pesquisa sobre o assunto tem sido amplamente realizada no contexto das bolsas de valores dos EUA e outras bolsas de outras partes do mundo. No entanto, são escassas as tentativas de explorar o impacto da pandemia na volatilidade em diferentes regiões econômicas, nomeadamente os mercados de ações desenvolvidos, emergentes, de fronteira e BRIC. Assim, neste artigo, estudamos o impacto de choques (medida agregada de notícias em um ponto no tempo) na volatilidade usando a Curva de Impacto de Notícias do modelo EGARCH para obter uma perspectiva ampla sobre o comportamento da volatilidade nos países desenvolvidos, mercados de ações emergentes e de fronteira juntamente com os mercados de ações do BRIC durante a pandemia para suprir a lacuna na literatura existente sobre o assunto. Ao estudar o comportamento da volatilidade, poderíamos entender a suscetibilidade das diferentes regiões econômicas do mundo aos choques durante a pandemia em termos do episódio de volatilidade associado aos fluxos de notícias e, assim, fornecer insights para os participantes do mercado na tomada de decisões de investimento informadas.</p>
			</sec>
			<sec sec-type="methods">
				<title>3. DADOS E METODOLOGIA</title>
				<p>O Morgan Stanley Capital International (MSCI) fornece índices amplamente rastreados que refletem o desempenho do mercado de ações em diferentes regiões econômicas. Foram examinados os retornos diários (variações logarítmicas nos preços de fechamento diários multiplicados por 100) no MSCI World, MSCI Emerging Markets (EM) e MSCI Frontier Markets (FM) para obter insights sobre a volatilidade em diferentes regiões econômicas do mundo e o Índices MSCI para BRIC, Pacífico, América do Norte, Europa, EM Ásia, EM Europa, EM América Latina, FM Ásia e FM África para obter uma perspectiva regional sobre a volatilidade nos mercados de ações internacionais. A representação econômica e nacional dos índices incluídos no estudo é fornecida no <xref ref-type="app" rid="app10">Apêndice A</xref>. O período do estudo começa de 30 de janeiro de 2020 (o dia em que o surto do novo coronavírus foi declarado como Emergência de Saúde Pública de Interesse Internacional pela OMS) até 30 de outubro de 2020, e os dados são retirados do site da MSCI (https://www.msci.com/real-time-index-data-search). O período de estudo capta as iniciativas de combate à propagação do vírus além de notícias e especulações sobre a disponibilidade da vacina, estímulos econômicos anunciados pelos governos e outros desenvolvimentos macroeconômicos e geopolíticos que possam potencialmente ter impacto na volatilidade.</p>
				<p>As estatísticas resumidas para os dados de retorno dos índices MSCI incluídos no estudo são apresentadas na <xref ref-type="table" rid="t10">tabela 1</xref>. O índice global (World Index) foi associado a um retorno médio de -0,02 por cento e um desvio-padrão de 2,06 por cento. O índice EM e o índice FM foram associados a retornos médios de 0,01 por cento e -0,06 por cento e um desvio-padrão de 1,64 por cento e 1,31 por cento, respectivamente. Além disso, o índice BRIC foi associado a um retorno médio de 0,04% e um desvio-padrão de 1,71%. Entre os índices que representavam os mercados desenvolvidos, os índices do Pacífico, América do Norte e Europa foram associados a um retorno médio de -0,03 por cento, 0 por cento e -0,08 por cento e um desvio-padrão de 1,43 por cento, 2,44 por cento e 2,06 por cento, respectivamente. Entre os índices que representavam os mercados emergentes, os índices EM Ásia, EM Europe e EM Latin America foram associados a um retorno médio de 0,07%, -0,23% e -0,22% e um desvio-padrão de 1,58%, 2,41% e 3,23%, respectivamente. TO índice FM África e o índice FM Ásia, que representam os mercados de fronteira, foram associados a retornos médios de -0,08 por cento e 0 por cento e um desvio-padrão de 1,02 por cento e 1,43 por cento, respectivamente. Assim, observou-se que os retornos médios para os índices em estudo apresentam um viés negativo durante o período em estudo com exceção dos índices EM, BRIC e EM Ásia. Ademais, observou-se que a série de dados de retorno do Índice mostra excesso de curtose além de ser negativamente assimétrica. A série de retornos não é normalmente distribuída como aparente nas estatísticas do teste Jarque-Bera.</p>
				<p>
					<table-wrap id="t10">
						<label>Tabela 1 </label>
						<caption>
							<title>Estatísticas resumidas</title>
						</caption>
						<table frame="hsides" rules="groups">
							<colgroup>
								<col/>
								<col/>
								<col/>
								<col/>
								<col/>
								<col/>
							</colgroup>
                            <thead>
                            <tr>
									<th align="left">Índice MSCI</th>
									<th align="center">Média</th>
									<th align="center">Desv.</th>
									<th align="center">Pad. Skewness</th>
									<th align="center">Curtose</th>
									<th align="center">Jarque-Bera</th>
								</tr>
                            </thead>
							<tbody>
								<tr>
									<td align="left">Global</td>
									<td align="center">-0.02%</td>
									<td align="center">2.06%</td>
									<td align="center">-1.063</td>
									<td align="center">10.328</td>
									<td align="center">475.55</td>
								</tr>
								<tr>
									<td align="left">EM</td>
									<td align="center">0.01%</td>
									<td align="center">1.64%</td>
									<td align="center">-1.05</td>
									<td align="center">7.644</td>
									<td align="center">212.17</td>
								</tr>
								<tr>
									<td align="left">FM</td>
									<td align="center">-0.06%</td>
									<td align="center">1.31%</td>
									<td align="center">-5.384</td>
									<td align="center">48.371</td>
									<td align="center">17758.81</td>
								</tr>
								<tr>
									<td align="left">BRIC</td>
									<td align="center">0.04%</td>
									<td align="center">1.71%</td>
									<td align="center">-1.125</td>
									<td align="center">7.18</td>
									<td align="center">184.08</td>
								</tr>
								<tr>
									<td align="left">Pacífico</td>
									<td align="center">-0.03%</td>
									<td align="center">1.43%</td>
									<td align="center">-0.093</td>
									<td align="center">6.669</td>
									<td align="center">110.22</td>
								</tr>
								<tr>
									<td align="left">América do Norte</td>
									<td align="center">0.00%</td>
									<td align="center">2.44%</td>
									<td align="center">-0.816</td>
									<td align="center">9.638</td>
									<td align="center">381.72</td>
								</tr>
								<tr>
									<td align="left">Europa</td>
									<td align="center">-0.08%</td>
									<td align="center">2.06%</td>
									<td align="center">-1.599</td>
									<td align="center">14.482</td>
									<td align="center">1160.31</td>
								</tr>
								<tr>
									<td align="left">EM Ásia</td>
									<td align="center">0.07%</td>
									<td align="center">1.58%</td>
									<td align="center">-0.638</td>
									<td align="center">6.145</td>
									<td align="center">94.136</td>
								</tr>
								<tr>
									<td align="left">EM Europa</td>
									<td align="center">-0.23%</td>
									<td align="center">2.4%</td>
									<td align="center">-1.119</td>
									<td align="center">8.401</td>
									<td align="center">279.25</td>
								</tr>
								<tr>
									<td align="left">EM América latina</td>
									<td align="center">-0.22%</td>
									<td align="center">3.23%</td>
									<td align="center">-1.247</td>
									<td align="center">9.522</td>
									<td align="center">398.28</td>
								</tr>
								<tr>
									<td align="left">FM África</td>
									<td align="center">-0.08%</td>
									<td align="center">1.02%</td>
									<td align="center">-2.396</td>
									<td align="center">13.969</td>
									<td align="center">1170.32</td>
								</tr>
								<tr>
									<td align="left">FM Ásia</td>
									<td align="center">0.00%</td>
									<td align="center">1.43%</td>
									<td align="center">-0.947</td>
									<td align="center">6.819</td>
									<td align="center">148.41</td>
								</tr>
							</tbody>
						</table>
						<table-wrap-foot>
							<fn id="TFN11">
								<p>Fonte: Elaboração Própria dos Autores</p>
							</fn>
							<fn id="TFN12">
								<p>Nota: Os números em negrito indicam significância estatística ao nível de 1 por cento </p>
							</fn>
						</table-wrap-foot>
					</table-wrap>
				</p>
				<p>Foi verificado se os dados de retorno são estacionários usando o Augmented <xref ref-type="bibr" rid="B13">Dickey-Fuller (ADF) teste de Dickey e Fuller (1979</xref>). Foi testada a hipótese nula de que há raiz unitária nos dados. A partir da <xref ref-type="table" rid="t20">tabela 2</xref>, observamos que a estatística de teste é estatisticamente diferente de zero, o que levou à rejeição da hipótese nula e, portanto, concluiu-se que os dados são estacionários para todas as séries de dados de retorno do índice.</p>
				<p>
					<table-wrap id="t20">
						<label>Tabela 2</label>
						<caption>
							<title>Resultados do teste ADF</title>
						</caption>
						<table frame="hsides" rules="groups">
							<colgroup>
								<col/>
								<col/>
								<col/>
								<col/>
							</colgroup>
							<thead>
								<tr>
									<th align="left">Índice MSCI</th>
									<th align="center">Estatística de teste</th>
									<th align="center">Valor p</th>
									<th align="center">Hipótese Nula</th>
								</tr>
							</thead>
							<tbody>
								<tr>
									<td align="left">Global</td>
									<td align="center">-8.296</td>
									<td align="center">0.00 *</td>
									<td align="center">Rejeitar</td>
								</tr>
								<tr>
									<td align="left">EM</td>
									<td align="center">-8.229</td>
									<td align="center">0.00*</td>
									<td align="center">Rejeitar</td>
								</tr>
								<tr>
									<td align="left">FM</td>
									<td align="center">-3.653</td>
									<td align="center">0.00*</td>
									<td align="center">Rejeitar</td>
								</tr>
								<tr>
									<td align="left">BRIC</td>
									<td align="center">-15.091</td>
									<td align="center">0.00 *</td>
									<td align="center">Rejeitar</td>
								</tr>
								<tr>
									<td align="left">Pacífico</td>
									<td align="center">-11.034</td>
									<td align="center">0.00 *</td>
									<td align="center">Rejeitar</td>
								</tr>
								<tr>
									<td align="left">América do Norte</td>
									<td align="center">-4.249</td>
									<td align="center">0.00 *</td>
									<td align="center">Rejeitar</td>
								</tr>
								<tr>
									<td align="left">Europa</td>
									<td align="center">-13.823</td>
									<td align="center">0.00 *</td>
									<td align="center">Rejeitar</td>
								</tr>
								<tr>
									<td align="left">EM Ásia</td>
									<td align="center">-14.424</td>
									<td align="center">0.00*</td>
									<td align="center">Rejeitar</td>
								</tr>
								<tr>
									<td align="left">EM Europa</td>
									<td align="center">-14.04</td>
									<td align="center">0.00*</td>
									<td align="center">Rejeitar</td>
								</tr>
								<tr>
									<td align="left">EM América latina</td>
									<td align="center">-16.324</td>
									<td align="center">0.00*</td>
									<td align="center">Rejeitar</td>
								</tr>
								<tr>
									<td align="left">FM Ásia</td>
									<td align="center">-11.785</td>
									<td align="center">0.00*</td>
									<td align="center">Rejeitar</td>
								</tr>
								<tr>
									<td align="left">FM África</td>
									<td align="center">-14.589</td>
									<td align="center">0.00*</td>
									<td align="center">Rejeitar</td>
								</tr>
							</tbody>
						</table>
						<table-wrap-foot>
							<fn id="TFN13">
								<p>Nota: * indica significância estatística no nível de 1 por cento</p>
							</fn>
							<fn id="TFN14">
								<p>Fonte: Elaboração Própria dos Autores</p>
							</fn>
						</table-wrap-foot>
					</table-wrap>
				</p>
				<p>Além disso, foi utilizado o teste do multiplicador de Lagrange (ARCH-LM) de <xref ref-type="bibr" rid="B14">Engle (1982</xref>) para verificar a presença do efeito ARCH. A partir da <xref ref-type="table" rid="t30">tabela 3</xref>, concluiu-se que o efeito arco está presente para todas as séries de dados de retorno do índice, pois a estatística de teste é estatisticamente diferente de zero, levando à rejeição da hipótese nula. </p>
				<p>
					<table-wrap id="t30">
						<label>Tabela 3</label>
						<caption>
							<title>Resultados do teste ARCH-LM</title>
						</caption>
						<table frame="hsides" rules="groups">
							<colgroup>
								<col/>
								<col/>
								<col/>
								<col/>
							</colgroup>
							<thead>
								<tr>
									<th align="left">Índice MSCI</th>
									<th align="center">Estatística de teste</th>
									<th align="center">Valor p</th>
									<th align="center">Hipótese Nula</th>
								</tr>
							</thead>
							<tbody>
								<tr>
									<td align="left">Global</td>
									<td align="center">4.456</td>
									<td align="center">0.03 **</td>
									<td align="center">Rejeitar</td>
								</tr>
								<tr>
									<td align="left">EM</td>
									<td align="center">11.762</td>
									<td align="center">0.00*</td>
									<td align="center">Rejeitar</td>
								</tr>
								<tr>
									<td align="left">FM</td>
									<td align="center">17.958</td>
									<td align="center">0.00*</td>
									<td align="center">Rejeitar</td>
								</tr>
								<tr>
									<td align="left">BRIC</td>
									<td align="center">3.520</td>
									<td align="center">0.06***</td>
									<td align="center">Rejeitar</td>
								</tr>
								<tr>
									<td align="left">Pacífico</td>
									<td align="center">16.908</td>
									<td align="center">0.00 *</td>
									<td align="center">Rejeitar</td>
								</tr>
								<tr>
									<td align="left">América do Norte</td>
									<td align="center">8.128</td>
									<td align="center">0.00*</td>
									<td align="center">Rejeitar</td>
								</tr>
								<tr>
									<td align="left">Europa</td>
									<td align="center">7.816</td>
									<td align="center">0.05 **</td>
									<td align="center">Rejeitar</td>
								</tr>
								<tr>
									<td align="left">EM Ásia</td>
									<td align="center">30.043</td>
									<td align="center">0.00*</td>
									<td align="center">Rejeitar</td>
								</tr>
								<tr>
									<td align="left">EM Europa</td>
									<td align="center">2.974</td>
									<td align="center">0.08***</td>
									<td align="center">Rejeitar</td>
								</tr>
								<tr>
									<td align="left">EM América latina</td>
									<td align="center">15.283</td>
									<td align="center">0.01*</td>
									<td align="center">Rejeitar</td>
								</tr>
								<tr>
									<td align="left">FM Ásia</td>
									<td align="center">-11.785</td>
									<td align="center">0.00*</td>
									<td align="center">Rejeitar</td>
								</tr>
								<tr>
									<td align="left">FM África</td>
									<td align="center">-14.589</td>
									<td align="center">0.00*</td>
									<td align="center">Rejeitar</td>
								</tr>
							</tbody>
						</table>
						<table-wrap-foot>
							<fn id="TFN15">
								<p>Nota: ***, ** e * indica significância estatística no nível de 10%, 5% e 1%</p>
							</fn>
							<fn id="TFN16">
								<p>Fonte: Elaboração Própria dos Autores</p>
							</fn>
						</table-wrap-foot>
					</table-wrap>
				</p>
				<p>
					<xref ref-type="bibr" rid="B15">Engle e Ng (1993</xref>) introduziram a Curva de Impacto de Notícias, que é uma medida de como as notícias são incorporadas à volatilidade estimada usando um modelo de volatilidade subjacente. Os autores avaliaram o desempenho de diferentes modelos GARCH para modelar a volatilidade dos retornos das ações. Os autores descobriram que o modelo GARCH Exponencial e o modelo GJR-GARCH (<xref ref-type="bibr" rid="B16">Glosten et al., 1993</xref>; Zakoian, 1990) superam todos os outros modelos de volatilidade em seu estudo. Guiados por <xref ref-type="bibr" rid="B15">Engle e Ng (1993</xref>), foi empregado o modelo de volatilidade assimétrica EGARCH (1,1) (<xref ref-type="bibr" rid="B24">Nelson, 1991</xref>) para modelar a volatilidade dos mercados de ações em diferentes regiões econômicas do mundo incluídas neste estudo. É estabelecido que a distribuição de erro normal não leva em conta a alta curtose vista em dados de séries temporais financeiras de forma eficiente (<xref ref-type="bibr" rid="B10">Bollerslev, 1987</xref>; <xref ref-type="bibr" rid="B24">Nelson, 1991</xref>). <xref ref-type="bibr" rid="B30">Wilhelmsson (2006</xref>) observou que o ajuste do modelo pode ser melhorado significativamente considerando uma distribuição de retorno leptocúrtica e assimétrica. Portanto, estima-se o modelo usando a abordagem de máxima verossimilhança sob premissas de distribuição de erro flexível, ou seja, normal, t de Student e distribuição de erro generalizado (GED). O modelo captura o comportamento da volatilidade assimétrica por meio de uma combinação de termos que captura o tamanho e o sinal do choque. O modelo também permite que notícias significativas tenham maior impacto na volatilidade. Além do mais, a vantagem associada à estimativa do modelo EGARCH é que ela não envolve restrição nos parâmetros do modelo para obter estimativas positivas da variância condicional, dada a transformação logarítmica.</p>
				<p>Pautado em <xref ref-type="bibr" rid="B15">Engle e Ng (1993</xref>), o EGARCH (1,1) pode ser especificado como:</p>
				<p>
	<disp-formula id="e10">
    <mml:math id="m10" display="block">           
 <mml:mi mathvariant="normal">L</mml:mi><mml:mi mathvariant="normal">o</mml:mi><mml:mi mathvariant="normal">g</mml:mi><mml:mo>(</mml:mo><mml:mi mathvariant="normal"> </mml:mi><mml:msub><mml:mrow><mml:mi mathvariant="normal">h</mml:mi><mml:mi mathvariant="normal"> </mml:mi></mml:mrow><mml:mrow><mml:mi mathvariant="normal">t</mml:mi></mml:mrow></mml:msub><mml:mo>)</mml:mo><mml:mi mathvariant="normal"> </mml:mi><mml:mo>=</mml:mo><mml:mi mathvariant="normal">ω</mml:mi><mml:mo>+</mml:mo><mml:mi mathvariant="normal">α</mml:mi><mml:mi mathvariant="normal"> </mml:mi><mml:mfenced open="[" close="]" separators="|"><mml:mrow><mml:mfrac><mml:mrow><mml:mfenced open="|" close="|" separators="|"><mml:mrow><mml:msub><mml:mrow><mml:mi>ε</mml:mi></mml:mrow><mml:mrow><mml:mi>t</mml:mi><mml:mo>-</mml:mo><mml:mn>1</mml:mn></mml:mrow></mml:msub></mml:mrow></mml:mfenced></mml:mrow><mml:mrow><mml:msqrt><mml:msub><mml:mrow><mml:mi>h</mml:mi></mml:mrow><mml:mrow><mml:mi>t</mml:mi><mml:mo>-</mml:mo><mml:mn>1</mml:mn></mml:mrow></mml:msub></mml:msqrt></mml:mrow></mml:mfrac><mml:mo>-</mml:mo><mml:mi> </mml:mi><mml:msqrt><mml:mfrac><mml:mrow><mml:mn>2</mml:mn></mml:mrow><mml:mrow><mml:mi>π</mml:mi></mml:mrow></mml:mfrac></mml:msqrt></mml:mrow></mml:mfenced><mml:mo>+</mml:mo><mml:mi mathvariant="normal"> </mml:mi><mml:mi mathvariant="normal"> </mml:mi><mml:mi mathvariant="normal">γ</mml:mi><mml:mi mathvariant="normal"> </mml:mi><mml:mi mathvariant="normal"> </mml:mi><mml:mfrac><mml:mrow><mml:msub><mml:mrow><mml:mi>ε</mml:mi></mml:mrow><mml:mrow><mml:mi>t</mml:mi><mml:mo>-</mml:mo><mml:mn>1</mml:mn></mml:mrow></mml:msub></mml:mrow><mml:mrow><mml:msqrt><mml:msub><mml:mrow><mml:mi>h</mml:mi></mml:mrow><mml:mrow><mml:mi>t</mml:mi><mml:mo>-</mml:mo><mml:mn>1</mml:mn></mml:mrow></mml:msub></mml:msqrt></mml:mrow></mml:mfrac><mml:mi mathvariant="normal"> </mml:mi><mml:mo>+</mml:mo><mml:mi mathvariant="normal"> </mml:mi><mml:mi mathvariant="normal">β</mml:mi><mml:mi mathvariant="normal"> </mml:mi><mml:mi mathvariant="normal">l</mml:mi><mml:mi mathvariant="normal">o</mml:mi><mml:mi mathvariant="normal">g</mml:mi><mml:mi mathvariant="normal"> </mml:mi><mml:mo>(</mml:mo><mml:msub><mml:mrow><mml:mi>h</mml:mi></mml:mrow><mml:mrow><mml:mi>t</mml:mi><mml:mo>-</mml:mo><mml:mn>1</mml:mn></mml:mrow></mml:msub><mml:mi mathvariant="normal"> </mml:mi><mml:mo>)</mml:mo></mml:math>
     <label>(1)</label> 
    </disp-formula>
</p>
				<p>Na equação <xref ref-type="disp-formula" rid="e10">1</xref>,, a variância condicional é dada por h <sub>t</sub>,ω é a constante, α é o termo ARCH, β é o termo GARCH e γ é o termo assimétrico.O comportamento de volatilidade assimétrica existe se γ&lt;0 ou seja, choques negativos têm um impacto maior na volatilidade do que choques positivos do mesmo tamanho. O impacto dos choques na volatilidade é capturado por α. Um coeficiente positivo estatisticamente significativo de α significa que a relação entre o tamanho do choque e a volatilidade é positiva, ou seja, quanto maior o tamanho do choque, maior o aumento da volatilidade. Se α&gt;β, a volatilidade é pontiaguda e significa impacto imediato de choques na volatilidade, enquanto se β&gt;α representa que a volatilidade é persistente, ou seja, o efeito persistente de choques passados na volatilidade. O sinal e a significância estatística dos coeficientes de α e γ pode ser interpretado da seguinte forma:</p>
				<p>(a) Se γ é estatisticamente significativo, mas α não é, pode ser interpretado que o tamanho do choque não é relevante, mas o sinal do choque impacta a volatilidade.</p>
				<p>(b) Se γ não é estatisticamente significativo, mas α é, pode ser interpretado que o tamanho do choque impacta a volatilidade independentemente do sinal do choque.</p>
				<p>(c) Se γ e α são estatisticamente significativos, pode-se interpretar que o tamanho bem como o sinal do choque impactam a volatilidade.</p>
				<p>Além disso, o modelo de previsão da série de dados de retorno: y <sub>t</sub> = m <sub>t</sub> + ε<sub>t</sub> onde y <sub>t</sub> é o retorno do índice no momento t, m <sub>t</sub> é a média condicional, e o termo de erro ε<sub>t</sub> é o desvio do retorno real no momento t da sua média e representa a medida agregada do impacto das notícias no momento t. Um sinal negativo do ε<sub>t</sub> implica choque negativo (notícias) e vice-versa. O tamanho do choque representa o significado da notícia. Pode-se notar que <inline-formula><mml:math><mml:msqrt><mml:msub><mml:mrow><mml:mi>h</mml:mi></mml:mrow><mml:mrow><mml:mi>t</mml:mi></mml:mrow></mml:msub></mml:msqrt></mml:math></inline-formula> é a volatilidade condicional no tempo t. </p>
				<p>Estima-se também o modelo GJR-GARCH (1,1) com diferentes premissas distributivas para todas as séries de dados de retorno em nosso estudo, além do modelo EGARCH, para verificar se o modelo teve um desempenho melhor em comparação com o modelo EGARCH na modelagem da volatilidade. Pautados em <xref ref-type="bibr" rid="B15">Engle e Ng (1993</xref>), o modelo GJR-GARCH pode ser especificado como: e<sub>t</sub></p>
				<p>
	<disp-formula id="e20">
    <mml:math id="m20" display="block">           
<mml:msub><mml:mrow><mml:mi mathvariant="normal">h</mml:mi></mml:mrow><mml:mrow><mml:mi mathvariant="normal">t</mml:mi></mml:mrow></mml:msub><mml:mo>=</mml:mo><mml:mi mathvariant="normal">ω</mml:mi><mml:mi mathvariant="normal"> </mml:mi><mml:mo>+</mml:mo><mml:mi mathvariant="normal"> </mml:mi><mml:mi mathvariant="normal">α</mml:mi><mml:msubsup><mml:mrow><mml:mi mathvariant="normal">ε</mml:mi></mml:mrow><mml:mrow><mml:mi mathvariant="normal">t</mml:mi><mml:mo>-</mml:mo><mml:mn>1</mml:mn></mml:mrow><mml:mrow><mml:mn>2</mml:mn></mml:mrow></mml:msubsup><mml:mo>+</mml:mo><mml:mi mathvariant="normal"> </mml:mi><mml:mi mathvariant="normal">γ</mml:mi><mml:msubsup><mml:mrow><mml:mi mathvariant="normal">S</mml:mi></mml:mrow><mml:mrow><mml:mi mathvariant="normal">t</mml:mi><mml:mo>-</mml:mo><mml:mn>1</mml:mn></mml:mrow><mml:mrow><mml:mo>-</mml:mo></mml:mrow></mml:msubsup><mml:msubsup><mml:mrow><mml:mi mathvariant="normal">ε</mml:mi></mml:mrow><mml:mrow><mml:mi mathvariant="normal">t</mml:mi><mml:mo>-</mml:mo><mml:mn>1</mml:mn></mml:mrow><mml:mrow><mml:mn>2</mml:mn></mml:mrow></mml:msubsup><mml:mi mathvariant="normal"> </mml:mi><mml:mo>+</mml:mo><mml:mi mathvariant="normal"> </mml:mi><mml:mi mathvariant="normal">β</mml:mi><mml:mi mathvariant="normal"> </mml:mi><mml:msub><mml:mrow><mml:mi mathvariant="normal">h</mml:mi></mml:mrow><mml:mrow><mml:mi mathvariant="normal">t</mml:mi></mml:mrow></mml:msub><mml:mo>-</mml:mo><mml:mn>1</mml:mn><mml:mi mathvariant="normal"> </mml:mi><mml:mo>,</mml:mo><mml:mi mathvariant="normal"> </mml:mi><mml:mi mathvariant="normal">o</mml:mi><mml:mi mathvariant="normal">n</mml:mi><mml:mi mathvariant="normal">d</mml:mi><mml:mi mathvariant="normal">e</mml:mi><mml:mi mathvariant="normal"> </mml:mi><mml:msubsup><mml:mrow><mml:mi mathvariant="normal">S</mml:mi></mml:mrow><mml:mrow><mml:mi mathvariant="normal">t</mml:mi></mml:mrow><mml:mrow><mml:mo>-</mml:mo></mml:mrow></mml:msubsup><mml:mo>=</mml:mo><mml:mn>1</mml:mn><mml:mi mathvariant="normal"> </mml:mi><mml:mi mathvariant="normal">i</mml:mi><mml:mi mathvariant="normal">f</mml:mi><mml:mi mathvariant="normal"> </mml:mi><mml:msub><mml:mrow><mml:mi mathvariant="normal">e</mml:mi></mml:mrow><mml:mrow><mml:mi mathvariant="normal">t</mml:mi></mml:mrow></mml:msub><mml:mo>&lt;</mml:mo><mml:mn>1</mml:mn><mml:mo>,</mml:mo><mml:msubsup><mml:mrow><mml:mi mathvariant="normal">S</mml:mi></mml:mrow><mml:mrow><mml:mi mathvariant="normal">t</mml:mi></mml:mrow><mml:mrow><mml:mo>-</mml:mo></mml:mrow></mml:msubsup><mml:mo>=</mml:mo><mml:mn>0</mml:mn><mml:mi mathvariant="normal"> </mml:mi><mml:mi mathvariant="normal">c</mml:mi><mml:mi mathvariant="normal">a</mml:mi><mml:mi mathvariant="normal">s</mml:mi><mml:mi mathvariant="normal">o</mml:mi><mml:mi mathvariant="normal"> </mml:mi><mml:mi mathvariant="normal">c</mml:mi><mml:mi mathvariant="normal">o</mml:mi><mml:mi mathvariant="normal">n</mml:mi><mml:mi mathvariant="normal">t</mml:mi><mml:mi mathvariant="normal">r</mml:mi><mml:mi mathvariant="normal">á</mml:mi><mml:mi mathvariant="normal">r</mml:mi><mml:mi mathvariant="normal">i</mml:mi><mml:mi mathvariant="normal">o</mml:mi></mml:math>
     <label>(2)</label> 
    </disp-formula>
</p>
				<p>A seleção do modelo é feita usando o Critério de Informação de <xref ref-type="bibr" rid="B1">Akaike (AIC) comumente usado de Akaike (1974</xref>) e <xref ref-type="bibr" rid="B11">Burnham e Anderson (2002</xref>). Também é usado o teste ARCH-LM sobre os resíduos para testar o ajuste do modelo.</p>
			</sec>
			<sec sec-type="results|discussion">
				<title>4. DISCUSSÃO DOS RESULTADOS</title>
				<sec>
					<title>4.1. ESTIMAÇÃO DO MODELO</title>
					<p>Os resultados da estimativa do modelo com premissas de distribuição normal, t de Student e GED são apresentados na <xref ref-type="table" rid="t40">tabela 4</xref>. </p>
					<p>
						<table-wrap id="t40">
							<label>Tabela 4</label>
							<caption>
								<title>Resultados da estimativa do modelo </title>
							</caption>
							<table frame="hsides" rules="groups">
								<colgroup>
									<col/>
									<col/>
									<col/>
									<col/>
									<col/>
									<col/>
									<col/>
								</colgroup>
								<thead>
									<tr>
										<th align="left">Índice MSCI</th>
										<th align="center">ω</th>
										<th align="center">α</th>
										<th align="center">γ</th>
										<th align="center">β</th>
										<th align="center">AIC</th>
										<th align="center">ARCH-LM</th>
									</tr>
									<tr>
										<th align="left" colspan="7"><bold>Global</bold></th>
									</tr>
								</thead>
								<tbody>
									<tr>
										<td align="left">Modelo A</td>
										<td align="center">-0.967*</td>
										<td align="center">0.395*</td>
										<td align="center">-0.111**</td>
										<td align="center">0.919*</td>
										<td align="center">-5.568</td>
										<td align="center">0.412</td>
									</tr>
									<tr>
										<td align="left"><bold>Modelo B</bold></td>
										<td align="center"><bold>-0.504**</bold></td>
										<td align="center"><bold>0.282**</bold></td>
										<td align="center"><bold>-0.13***</bold></td>
										<td align="center"><bold>0.964*</bold></td>
										<td align="center"><bold>-5.678</bold></td>
										<td align="center"><bold>0.003</bold></td>
									</tr>
									<tr>
										<td align="left">Modelo C</td>
										<td align="center">-0.688**</td>
										<td align="center">0.331**</td>
										<td align="center">-0.104*</td>
										<td align="center">0.947*</td>
										<td align="center">-5.649</td>
										<td align="center">0.038</td>
									</tr>
									<tr>
										<td align="left" colspan="7"><bold>EM</bold></td>
									</tr>
									<tr>
										<td align="left">Modelo A</td>
										<td align="center">-0.618***</td>
										<td align="center">0.177**</td>
										<td align="center">-0.18*</td>
										<td align="center">0.944*</td>
										<td align="center">-5.789</td>
										<td align="center">0.165</td>
									</tr>
									<tr>
										<td align="left">Modelo B</td>
										<td align="center">-0.563***</td>
										<td align="center">0.165***</td>
										<td align="center">-0.166*</td>
										<td align="center">0.949*</td>
										<td align="center">-5.578</td>
										<td align="center">0.23</td>
									</tr>
									<tr>
										<td align="left"><bold>Modelo C</bold></td>
										<td align="center"><bold>-0.557</bold></td>
										<td align="center"><bold>0.165</bold></td>
										<td align="center"><bold>-0.17*</bold></td>
										<td align="center"><bold>0.951*</bold></td>
										<td align="center"><bold>-5.791</bold></td>
										<td align="center"><bold>0.226</bold></td>
									</tr>
									<tr>
										<td align="left" colspan="7"><bold>FM</bold> </td>
									</tr>
									<tr>
										<td align="left">Modelo A</td>
										<td align="center">-0.345*</td>
										<td align="center">-0.125*</td>
										<td align="center">-0.195*</td>
										<td align="center">0.951*</td>
										<td align="center">-6.43</td>
										<td align="center">0.626</td>
									</tr>
									<tr>
										<td align="left"><bold>Modelo B</bold></td>
										<td align="center"><bold>-0.156*</bold></td>
										<td align="center"><bold>-0.116*</bold></td>
										<td align="center"><bold>-0.179*</bold></td>
										<td align="center"><bold>0.977*</bold></td>
										<td align="center"><bold>-6.836</bold></td>
										<td align="center"><bold>0.008</bold></td>
									</tr>
									<tr>
										<td align="left">Modelo C</td>
										<td align="center">-0.172*</td>
										<td align="center">-0.111*</td>
										<td align="center">-0.179*</td>
										<td align="center">0.976*</td>
										<td align="center">-6.79</td>
										<td align="center">0.011</td>
									</tr>
									<tr>
										<td align="left" colspan="7"><bold>BRIC</bold></td>
									</tr>
									<tr>
										<td align="left">Modelo A</td>
										<td align="center">-0.877***</td>
										<td align="center">0.217**</td>
										<td align="center">-0.157**</td>
										<td align="center">0.915*</td>
										<td align="center">-5.566</td>
										<td align="center">0.210</td>
									</tr>
									<tr>
										<td align="left">Modelo B</td>
										<td align="center">-0.763</td>
										<td align="center">0.201***</td>
										<td align="center">-0.133**</td>
										<td align="center">0.928*</td>
										<td align="center">-5.570</td>
										<td align="center">0.272</td>
									</tr>
									<tr>
										<td align="left"><bold>Modelo C</bold></td>
										<td align="center"><bold>-0.791*</bold></td>
										<td align="center"><bold>0.205**</bold></td>
										<td align="center"><bold>-0.14**</bold></td>
										<td align="center"><bold>0.925*</bold></td>
										<td align="center"><bold>-5.571</bold></td>
										<td align="center"><bold>0.292</bold></td>
									</tr>
									<tr>
										<td align="left" colspan="7"><bold>Pacífico</bold></td>
									</tr>
									<tr>
										<td align="left">Modelo A</td>
										<td align="center">-0.316**</td>
										<td align="center">0.146*</td>
										<td align="center">-0.151**</td>
										<td align="center">0.976**</td>
										<td align="center">-5.951</td>
										<td align="center">0.002</td>
									</tr>
									<tr>
										<td align="left">Modelo B</td>
										<td align="center">-0.296**</td>
										<td align="center">0.135**</td>
										<td align="center">-0.15</td>
										<td align="center">0.977</td>
										<td align="center">-5.941</td>
										<td align="center">0.00</td>
									</tr>
									<tr>
										<td align="left"><bold>Modelo C</bold></td>
										<td align="center"><bold>-0.056*</bold></td>
										<td align="center"><bold>-0.023*</bold></td>
										<td align="center"><bold>-0.16*</bold></td>
										<td align="center"><bold>0.991*</bold></td>
										<td align="center"><bold>-5.974</bold></td>
										<td align="center"><bold>0.016</bold></td>
									</tr>
									<tr>
										<td align="left" colspan="7"><bold>América do Norte</bold></td>
									</tr>
									<tr>
										<td align="left">Modelo A</td>
										<td align="center">-1.216*</td>
										<td align="center">0.592*</td>
										<td align="center">-0.084</td>
										<td align="center">0.904*</td>
										<td align="center">-5.301</td>
										<td align="center">0.193</td>
									</tr>
									<tr>
										<td align="left"><bold>Modelo B</bold></td>
										<td align="center"><bold>-0.607**</bold></td>
										<td align="center"><bold>0.377*</bold></td>
										<td align="center"><bold>-0.094</bold></td>
										<td align="center"><bold>0.958*</bold></td>
										<td align="center"><bold>-5.394</bold></td>
										<td align="center"><bold>0.492</bold></td>
									</tr>
									<tr>
										<td align="left">Modelo C</td>
										<td align="center">-0.89*</td>
										<td align="center">0.495*</td>
										<td align="center">-0.054</td>
										<td align="center">0.935</td>
										<td align="center">-5.375</td>
										<td align="center">0.079</td>
									</tr>
									<tr>
										<td align="left" colspan="7"><bold>Europa</bold></td>
									</tr>
									<tr>
										<td align="left">Modelo A</td>
										<td align="center">-0.483*</td>
										<td align="center">0.166**</td>
										<td align="center">-0.182*</td>
										<td align="center">0.95*</td>
										<td align="center">-5.275</td>
										<td align="center">1.731</td>
									</tr>
									<tr>
										<td align="left">Modelo B</td>
										<td align="center">-0.146</td>
										<td align="center">0.005</td>
										<td align="center">-0.193*</td>
										<td align="center">0.982*</td>
										<td align="center">-5.37</td>
										<td align="center">0.48</td>
									</tr>
									<tr>
										<td align="left"><bold>Modelo C</bold></td>
										<td align="center"><bold>-0.308***</bold></td>
										<td align="center"><bold>0.081</bold></td>
										<td align="center"><bold>-0.171*</bold></td>
										<td align="center"><bold>0.969*</bold></td>
										<td align="center"><bold>-5.359</bold></td>
										<td align="center"><bold>1.111</bold></td>
									</tr>
									<tr>
										<td align="left" colspan="7"><bold>EM Ásia</bold></td>
									</tr>
									<tr>
										<td align="left">Modelo A</td>
										<td align="center">-0.593**</td>
										<td align="center">0.162**</td>
										<td align="center">-0.148*</td>
										<td align="center">0.945*</td>
										<td align="center">-5.75</td>
										<td align="center">0.611</td>
									</tr>
									<tr>
										<td align="left">Modelo B</td>
										<td align="center">-0.569***</td>
										<td align="center">0.163***</td>
										<td align="center">-0.14**</td>
										<td align="center">0.949*</td>
										<td align="center">-5.747</td>
										<td align="center">0.805</td>
									</tr>
									<tr>
										<td align="left"><bold>Modelo C</bold></td>
										<td align="center"><bold>-0.56</bold></td>
										<td align="center"><bold>0.156</bold></td>
										<td align="center"><bold>-0.139**</bold></td>
										<td align="center"><bold>0.95*</bold></td>
										<td align="center"><bold>-5.756</bold></td>
										<td align="center"><bold>0.731</bold></td>
									</tr>
									<tr>
										<td align="left" colspan="7"><bold>EM Europa</bold></td>
									</tr>
									<tr>
										<td align="left">Modelo A</td>
										<td align="center">-0.281*</td>
										<td align="center">0.094**</td>
										<td align="center">-0.171*</td>
										<td align="center">0.972*</td>
										<td align="center">-5.052</td>
										<td align="center">0.789</td>
									</tr>
									<tr>
										<td align="left"><bold>Modelo B</bold></td>
										<td align="center"><bold>-0.3*</bold></td>
										<td align="center"><bold>0.129***</bold></td>
										<td align="center"><bold>-0.143*</bold></td>
										<td align="center"><bold>0.974*</bold></td>
										<td align="center"><bold>-5.056</bold></td>
										<td align="center"><bold>0.888</bold></td>
									</tr>
									<tr>
										<td align="left">Modelo C</td>
										<td align="center">-0.284*</td>
										<td align="center">0.109***</td>
										<td align="center">-0.135*</td>
										<td align="center">0.974*</td>
										<td align="center">-5.054</td>
										<td align="center">0.737</td>
									</tr>
									<tr>
										<td align="left" colspan="7"><bold>EM América Latina</bold></td>
									</tr>
									<tr>
										<td align="left"><bold>Modelo A</bold></td>
										<td align="center"><bold>-0.969*</bold></td>
										<td align="center"><bold>0.394*</bold></td>
										<td align="center"><bold>-0.208*</bold></td>
										<td align="center"><bold>0.911*</bold></td>
										<td align="center"><bold>-4.598</bold></td>
										<td align="center"><bold>0.003</bold></td>
									</tr>
									<tr>
										<td align="left">Modelo B</td>
										<td align="center">-0.838**</td>
										<td align="center">0.373*</td>
										<td align="center">-0.171*</td>
										<td align="center">0.926*</td>
										<td align="center">-4.596</td>
										<td align="center">0.000</td>
									</tr>
									<tr>
										<td align="left">Modelo C</td>
										<td align="center">-0.902**</td>
										<td align="center">0.384*</td>
										<td align="center">-0.187**</td>
										<td align="center">0.919**</td>
										<td align="center">-4.597</td>
										<td align="center">0.001</td>
									</tr>
									<tr>
										<td align="left" colspan="7"><bold>FM África</bold></td>
									</tr>
									<tr>
										<td align="left">Modelo A</td>
										<td align="center">-3.261*</td>
										<td align="center">0.693*</td>
										<td align="center">-0.187*</td>
										<td align="center">0.714*</td>
										<td align="center">-6.737</td>
										<td align="center">0.007</td>
									</tr>
									<tr>
										<td align="left"><bold>Modelo B</bold></td>
										<td align="center"><bold>-1.268</bold></td>
										<td align="center"><bold>0.388**</bold></td>
										<td align="center"><bold>-0.01</bold></td>
										<td align="center"><bold>0.897*</bold></td>
										<td align="center"><bold>-6.867</bold></td>
										<td align="center"><bold>0.436</bold></td>
									</tr>
									<tr>
										<td align="left">Modelo C</td>
										<td align="center">-1.683**</td>
										<td align="center">0.442*</td>
										<td align="center">-0.066</td>
										<td align="center">0.859*</td>
										<td align="center">-6.831</td>
										<td align="center">0.335</td>
									</tr>
									<tr>
										<td align="left" colspan="7"><bold>FM Ásia</bold></td>
									</tr>
									<tr>
										<td align="left">Modelo A</td>
										<td align="center">-0.768</td>
										<td align="center">0.034</td>
										<td align="center">-0.238*</td>
										<td align="center">0.914</td>
										<td align="center">-5.95</td>
										<td align="center">0.000</td>
									</tr>
									<tr>
										<td align="left">Modelo B</td>
										<td align="center">-1.044*</td>
										<td align="center">0.232</td>
										<td align="center">-0.197**</td>
										<td align="center">0.897*</td>
										<td align="center">-6.067</td>
										<td align="center">0.215</td>
									</tr>
									<tr>
										<td align="left"><bold>Modelo C</bold></td>
										<td align="center"><bold>-0.809*</bold></td>
										<td align="center"><bold>-0.127</bold></td>
										<td align="center"><bold>-0.197**</bold></td>
										<td align="center"><bold>0.918*</bold></td>
										<td align="center"><bold>-6.083</bold></td>
										<td align="center"><bold>0.107</bold></td>
									</tr>
								</tbody>
							</table>
							<table-wrap-foot>
								<fn id="TFN17">
									<p>Nota: O modelo A representa EGARCH (1,1) com distribuição de erro normal, O Modelo B representa EGARCH (1,1) com distribuição t de Student e o Modelo C representa EGARCH(1,1) com distribuição generalizada de erros. As figuras em negrito indicam o melhor modelo de ajuste com base no critério AIC mínimo. ***, ** e * indica significância estatística no nível de 10%, 5% e 1%. ARCH-LM indica as estatísticas de teste para teste de heterocedasticidade nos resíduos do modelo. Pautado em Burnham e Anderson (1998), uma comparação do modelo EGARCH e GJR-GARCH(1,1) com diferentes premissas distributivas revela que não há ganho no desempenho do modelo em relação ao modelo EGARCH baseado no critério AIC mínimo. Por uma questão de brevidade, não são relatados os parâmetros do modelo GJR-GARCH(1,1) com diferentes premissas distributivas.</p>
								</fn>
								<fn id="TFN18">
									<p>Fonte: Elaboração Própria dos Autores.</p>
								</fn>
							</table-wrap-foot>
						</table-wrap>
					</p>
					<p>O sinal e significância estatística dos coeficientes estimados (α, γ e β) do modelo de melhor ajuste com base no critério AIC mínimo estão resumidos na <xref ref-type="table" rid="t50">tabela 5</xref>.</p>
					<p>
						<table-wrap id="t50">
							<label>Tabela 5</label>
							<caption>
								<title>Resumo dos coeficientes estimados</title>
							</caption>
							<table frame="hsides" rules="groups">
								<colgroup>
									<col/>
									<col/>
									<col/>
									<col/>
								</colgroup>
								<thead>
									<tr>
										<th align="left">Índice MSCI</th>
										<th align="center">Tamanho do choque (α)</th>
										<th align="center">Sinal do choque (γ)</th>
										<th align="center">Se β &gt; α</th>
									</tr>
								</thead>
								<tbody>
									<tr>
										<td align="left">Global</td>
										<td align="center">+</td>
										<td align="center">-</td>
										<td align="center">Sim</td>
									</tr>
									<tr>
										<td align="left">EM</td>
										<td align="center"> </td>
										<td align="center">-</td>
										<td align="center">Sim</td>
									</tr>
									<tr>
										<td align="left">FM</td>
										<td align="center">-</td>
										<td align="center">-</td>
										<td align="center">Sim</td>
									</tr>
									<tr>
										<td align="left">BRIC</td>
										<td align="center">+</td>
										<td align="center">-</td>
										<td align="center">Sim</td>
									</tr>
									<tr>
										<td align="left">Pacífico</td>
										<td align="center">-</td>
										<td align="center">-</td>
										<td align="center">Sim</td>
									</tr>
									<tr>
										<td align="left">América do Norte</td>
										<td align="center">+</td>
										<td align="center"> </td>
										<td align="center">Sim</td>
									</tr>
									<tr>
										<td align="left">Europa</td>
										<td align="center"> </td>
										<td align="center">-</td>
										<td align="center">Sim</td>
									</tr>
									<tr>
										<td align="left">EM Ásia</td>
										<td align="left"> </td>
										<td align="center">-</td>
										<td align="center">Sim</td>
									</tr>
									<tr>
										<td align="left">EM Europa</td>
										<td align="center">+</td>
										<td align="center">-</td>
										<td align="center">Sim</td>
									</tr>
									<tr>
										<td align="left">EM América Latina</td>
										<td align="center">+</td>
										<td align="center">-</td>
										<td align="center">Sim</td>
									</tr>
									<tr>
										<td align="left">FM África</td>
										<td align="center">+</td>
										<td align="center"> </td>
										<td align="center">Sim</td>
									</tr>
									<tr>
										<td align="left">FM Ásia</td>
										<td align="left"> </td>
										<td align="center">-</td>
										<td align="center">Sim</td>
									</tr>
								</tbody>
							</table>
							<table-wrap-foot>
								<fn id="TFN19">
									<p>Fonte: Elaboração Própria dos Autores </p>
								</fn>
							</table-wrap-foot>
						</table-wrap>
					</p>
					<p>A partir da tabela 5, observa-se que o coeficiente do termo α é significativo para os índices Global, FM, BRIC, Pacífico, América do Norte, EM Europa, EM América Latina e EM África, e isso significa que o tamanho do choque impacta a volatilidade nesses mercados durante o período de estudo. O sinal positivo estatisticamente significativo do coeficiente do termo α para os índices Global, BRIC, América do Norte, EM Europa, EM América Latina e FM África implica que a relação entre o tamanho do choque e a volatilidade é positiva, ou seja, quanto maior o tamanho do choque, maior o aumento da volatilidade. O sinal negativo estatisticamente significativo do coeficiente α para os índices FM e Pacífico implica que a relação entre o tamanho do choque e a volatilidade é negativa, ou seja, quanto maior o tamanho do choque, menor o aumento da volatilidade. No entanto, o coeficiente do termo α não é estatisticamente significativo para os índices EM, Europa, EM Ásia e FM Ásia, evidência de o tamanho do choque não impacta a volatilidade nesses setores durante o período de estudo. Ademais, o sinal negativo do coeficiente estatisticamente significativo do termo assimétrico (<bold>γ)</bold> para todos os índices significa o comportamento assimétrico da volatilidade nesses mercados com exceção da América do Norte e FM África para os quais o coeficiente do termo γ é negativo, mas não estatisticamente significativo<bold>.</bold> O coeficiente β é estatisticamente significativo e é maior que o coeficiente α para todos os índices que significam persistência da volatilidade nos mercados de ações internacionais. </p>
				</sec>
				<sec>
					<title>4.2. MEDIÇÃO DO IMPACTO DOS CHOQUES NA VOLATILIDADE</title>
					<p>Pautados em <xref ref-type="bibr" rid="B15">Engle e Ng (1993</xref>) e <xref ref-type="bibr" rid="B28">Sharma (2012</xref>), são usados os coeficientes estimados dos termos α e γ para medir o impacto do sinal e tamanho do choque na volatilidade para ±2.58 desvios-padrão da média nas diferentes regiões econômicas em estudo usando as expressões abaixo:</p>
                    <p>
	<disp-formula id="e30">
    <mml:math id="m30" display="block">           
<mml:msqrt><mml:msup><mml:mrow><mml:mi>e</mml:mi></mml:mrow><mml:mrow><mml:mo>(</mml:mo><mml:mi mathvariant="normal">γ</mml:mi><mml:mo>+</mml:mo><mml:mi mathvariant="normal">α</mml:mi><mml:mo>)</mml:mo><mml:mfrac><mml:mrow><mml:msub><mml:mrow><mml:mi>ε</mml:mi></mml:mrow><mml:mrow><mml:mi>t</mml:mi><mml:mo>-</mml:mo><mml:mn>1</mml:mn></mml:mrow></mml:msub></mml:mrow><mml:mrow><mml:msqrt><mml:msub><mml:mrow><mml:mi>h</mml:mi></mml:mrow><mml:mrow><mml:mi>t</mml:mi><mml:mo>-</mml:mo><mml:mn>1</mml:mn></mml:mrow></mml:msub></mml:msqrt></mml:mrow></mml:mfrac></mml:mrow></mml:msup></mml:msqrt><mml:mo>,</mml:mo><mml:mi mathvariant="normal"> </mml:mi><mml:mi mathvariant="normal">p</mml:mi><mml:mi mathvariant="normal">a</mml:mi><mml:mi mathvariant="normal">r</mml:mi><mml:mi mathvariant="normal">a</mml:mi><mml:mi mathvariant="normal"> </mml:mi><mml:mi mathvariant="normal"> </mml:mi><mml:msub><mml:mrow><mml:mi>ε</mml:mi></mml:mrow><mml:mrow><mml:mi>t</mml:mi><mml:mo>-</mml:mo><mml:mn>1</mml:mn></mml:mrow></mml:msub><mml:mo>&gt;</mml:mo><mml:mn>0</mml:mn><mml:mi> </mml:mi><mml:mi mathvariant="normal">e</mml:mi><mml:msqrt><mml:msup><mml:mrow><mml:mi>e</mml:mi></mml:mrow><mml:mrow><mml:mo>(</mml:mo><mml:mi mathvariant="normal">γ</mml:mi><mml:mo>-</mml:mo><mml:mi mathvariant="normal">α</mml:mi><mml:mo>)</mml:mo><mml:mfrac><mml:mrow><mml:msub><mml:mrow><mml:mi>ε</mml:mi></mml:mrow><mml:mrow><mml:mi>t</mml:mi><mml:mo>-</mml:mo><mml:mn>1</mml:mn></mml:mrow></mml:msub></mml:mrow><mml:mrow><mml:msqrt><mml:msub><mml:mrow><mml:mi>h</mml:mi></mml:mrow><mml:mrow><mml:mi>t</mml:mi><mml:mo>-</mml:mo><mml:mn>1</mml:mn></mml:mrow></mml:msub></mml:msqrt></mml:mrow></mml:mfrac></mml:mrow></mml:msup></mml:msqrt><mml:mo>,</mml:mo><mml:mi mathvariant="normal"> </mml:mi><mml:mi mathvariant="normal">p</mml:mi><mml:mi mathvariant="normal">a</mml:mi><mml:mi mathvariant="normal">r</mml:mi><mml:mi mathvariant="normal">a</mml:mi><mml:mi mathvariant="normal"> </mml:mi><mml:mi mathvariant="normal"> </mml:mi><mml:msub><mml:mrow><mml:mi>ε</mml:mi></mml:mrow><mml:mrow><mml:mi>t</mml:mi><mml:mo>-</mml:mo><mml:mn>1</mml:mn></mml:mrow></mml:msub><mml:mo>&lt;</mml:mo><mml:mn>0</mml:mn><mml:mi> </mml:mi><mml:mi mathvariant="normal"> </mml:mi></mml:math>
     <label>(3)</label> 
    </disp-formula>
</p>
					<p>O impacto do choque negativo (-2.58 desvio-padrão da média) e choque positivo (desvio-padrão de 2,58 da média) sobre a volatilidade dos índices incluídos no estudo são apresentados na <xref ref-type="table" rid="t60">Tabela nº. 6</xref>. </p>
					<p>
						<table-wrap id="t60">
							<label>Tabela 6</label>
							<caption>
								<title>Impacto dos Choques na Volatilidade</title>
							</caption>
							<table frame="hsides" rules="groups">
								<colgroup>
									<col/>
									<col/>
									<col/>
									<col/>
								</colgroup>
								<thead>
									<tr>
										<th align="left">Índice MSCI </th>
										<th align="center">Mudança na volatilidade devido a choques negativos </th>
										<th align="center">Mudança na volatilidade devido a choques positivos</th>
										<th align="center">Resposta de volatilidade</th>
									</tr>
								</thead>
								<tbody>
									<tr>
										<td align="left">Global</td>
										<td align="center">70.14%</td>
										<td align="center">21.66%</td>
										<td align="center">Assimétrico</td>
									</tr>
									<tr>
										<td align="left">EM</td>
										<td align="center">24.52%</td>
										<td align="center">-19.69%</td>
										<td align="center">Assimétrico</td>
									</tr>
									<tr>
										<td align="left">FM</td>
										<td align="center">8.47%</td>
										<td align="center">-32.65%</td>
										<td align="center">Assimétrico</td>
									</tr>
									<tr>
										<td align="left">BRIC</td>
										<td align="center">56.06%</td>
										<td align="center">8.75%</td>
										<td align="center">Assimétrico</td>
									</tr>
									<tr>
										<td align="left">Pacífico</td>
										<td align="center">19.33%</td>
										<td align="center">-21.03%</td>
										<td align="center">Assimétrico</td>
									</tr>
									<tr>
										<td align="left">América do Norte</td>
										<td align="center">62.63%</td>
										<td align="center">62.63%</td>
										<td align="center">Simétrico</td>
									</tr>
									<tr>
										<td align="left">Europa</td>
										<td align="center">24.68%</td>
										<td align="center">-19.8%</td>
										<td align="center">Assimétrico</td>
									</tr>
									<tr>
										<td align="left">EM Ásia</td>
										<td align="center">19.64%</td>
										<td align="center">-16.42%</td>
										<td align="center">Assimétrico</td>
									</tr>
									<tr>
										<td align="left">EM Europa</td>
										<td align="center">42.03%</td>
										<td align="center">-1.79%</td>
										<td align="center">Assimétrico</td>
									</tr>
									<tr>
										<td align="left">EM América Latina</td>
										<td align="center">117.4%</td>
										<td align="center">27.12%</td>
										<td align="center">Assimétrico</td>
									</tr>
									<tr>
										<td align="left">FM África</td>
										<td align="center">64.96%</td>
										<td align="center">64.96%</td>
										<td align="center">Simétrico</td>
									</tr>
									<tr>
										<td align="left">FM Ásia</td>
										<td align="center">28.93%</td>
										<td align="center">-22.44%</td>
										<td align="center">Assimétrico</td>
									</tr>
								</tbody>
							</table>
							<table-wrap-foot>
								<fn id="TFN20">
									<p>Fonte: Elaboração Própria dos Autores</p>
								</fn>
							</table-wrap-foot>
						</table-wrap>
					</p>
					<p>Da tabela 5, observa-se que o índice Global que representa 23 mercados desenvolvidos está associado a um aumento de 70,14% na volatilidade em resposta a choques negativos enquanto choques positivos estão associados a um salto de 21,66% na volatilidade. O índice EM, que representa 26 mercados emergentes, está associado a um aumento de 24,52% na volatilidade em resposta a choques negativos, enquanto choques positivos estão associados a uma queda de 19,69% na volatilidade. O índice FM, que representa 34 mercados de fronteira, está associado a um aumento de 8,47% na volatilidade em resposta a choques negativos, enquanto choques positivos estão associados a uma queda de 32,65% na volatilidade. O índice BRIC, que representa a região BRIC (Brasil, Rússia, Índia e China), está associado a um aumento de 56,06% na volatilidade em resposta a choques negativos, enquanto choques positivos estão associados a um salto de 8,75% na volatilidade. O índice do Pacífico, que representa cinco mercados desenvolvidos na região do Pacífico, está associado a um aumento de 19,33% na volatilidade em resposta a choques negativos, enquanto choques positivos estão associados a uma diminuição de 21,03% na volatilidade. O índice da América do Norte, que representa os mercados de ações dos EUA e do Canadá, está associado a um aumento de 62,63% na volatilidade em resposta a choques negativos e positivos. O índice europeu, que representa 15 mercados desenvolvidos na Europa está associado a um aumento de 24,68% na volatilidade em resposta a choques negativos, enquanto choques positivos estão associados a uma diminuição de 19,8% na volatilidade. O índice EM Ásia, que representa os nove mercados emergentes na Ásia, está associado a um aumento de 19,64% na volatilidade em resposta a choques negativos, enquanto choques positivos estão associados a uma diminuição de 16,42% na volatilidade. O índice EM Europa, que representa os seis mercados emergentes na Europa está associado a um aumento de 42,03% na volatilidade em resposta a choques negativos, enquanto choques positivos estão associados a uma diminuição de -1,79% na volatilidade. O índice EM América Latina, que representa seis mercados emergentes na América Latina, está associado a um aumento de 117,4% na volatilidade em resposta a choques negativos, enquanto choques positivos estão associados a um aumento de 27,12% na volatilidade. O índice FM África, que representa 13 mercados fronteiriços na África, está associado a um aumento de 64,96 por cento na volatilidade em resposta a choques negativos e positivos. O índice FM Ásia, que representa três mercados fronteiriços na Ásia, está associado a um aumento de 28,93% na volatilidade em resposta a choques negativos, enquanto choques positivos estão associados a uma queda de 22,44% na volatilidade.</p>
					<p>Assim, observa-se a assimetria no comportamento da volatilidade em resposta a choques, ou seja, o choque negativo causa maior aumento da volatilidade do que os choques positivos de mesma magnitude em todos os mercados desenvolvidos, emergentes e de fronteira juntamente com os mercados BRIC. Pode-se notar que tanto o choque negativo quanto o positivo causam aumento da volatilidade nos índices World, BRIC e EM América Latina. Por outro lado, choques negativos aumentam a volatilidade, e choques positivos diminuem a volatilidade em EM, FM, Pacífico, Europa, EM Ásia EM Europa e FM Ásia. Observa-se que há simetria no comportamento da volatilidade, ou seja, tanto o choque negativo quanto o positivo causam aumento na volatilidade da mesma magnitude nos índices América do Norte e FM África. </p>
				</sec>
			</sec>
			<sec sec-type="conclusions">
				<title>5. CONCLUSÃO</title>
				<p>Neste artigo, ganhamos uma perspectiva sobre a resposta de volatilidade a choques nos mercados de ações nas diferentes regiões econômicas, nomeadamente, desenvolvido, emergente, fronteira e BRIC durante a pandemia usando a Curva de Impacto de Notícias do modelo EGARCH. Este estudo soma-se à literatura existente ao descrever a resposta de volatilidade a choques em diferentes regiões econômicas do mundo especialmente na região BRIC, uma dimensão que não foi explorada na literatura existente. A evidência empírica do estudo sugere que o comportamento da volatilidade é assimétrico nas diferentes regiões econômicas analisadas durante o período de nosso estudo. Entre os mercados estudados, os mercados desenvolvidos no Pacífico e Europa, BRIC, os mercados emergentes na Ásia, Europa, América Latina e os mercados de fronteira na Ásia foram associados à resposta de volatilidade assimétrica a choques. Entre os mercados que apresentaram resposta de volatilidade assimétrica, os mercados emergentes da América Latina, os mercados desenvolvidos, os mercados BRIC e os mercados emergentes na Europa exibiram maior suscetibilidade ao aumento da volatilidade devido a choques negativos com 117,4%, 70,14%, 56,6% e 42,03%, respectivamente, saltos na volatilidade em resposta a choques negativos durante o período do estudo. Além disso, os mercados desenvolvidos na América do Norte e os mercados fronteiriços na África foram associados a uma resposta de volatilidade simétrica. Observa-se que a resposta da volatilidade a choques em diferentes regiões não é uniforme e varia de acordo com o tamanho e sinal do choque. Ademais, são encontradas evidências de persistência da volatilidade nos mercados de ações globalmente durante a pandemia, e isso significa que o impacto dos choques na volatilidade diminui lentamente. Os resultados do estudo fornecem insights para a comunidade de investimentos em decisões de investimento efetivas em relação às decisões globais de portfólio e aos acadêmicos na compreensão do comportamento da volatilidade nos mercados de ações em diferentes regiões econômicas durante a pandemia, um ‘Evento Cisne Negro’. O estudo lança luz sobre a resposta de volatilidade a choques para a região do BRIC durante a pandemia. Espera-se que ele estimule a pesquisa no contexto da região BRIC, juntamente com as diferentes regiões econômicas que estão por vir.</p>
			</sec>
		</body>
		<back>
			<ack>
				<title>AGRADECIMENTOS</title>
				<p>Agradecemos as valiosas sugestões e comentários dos editores e revisores anônimos que nos ajudaram a melhorar nosso trabalho.</p>
			</ack>
			<fn-group>
				<fn fn-type="other" id="fn30">
					<label>30</label>
					<p>JEL: C1, G1</p>
				</fn>
			</fn-group>
			<fn-group>
				<fn fn-type="other" id="fn40">
					<label><sup>1</sup></label>
					<p>Notas finais: Acessado de <ext-link ext-link-type="uri" xlink:href="https://www.worldometers.info/coronavirus/">https://www.worldometers.info/coronavirus/ </ext-link>em 30 de setembro de 2020.</p>
				</fn>
			</fn-group>
			<app-group>
				<app id="app10">
                        <label>Apêndice A:</label>
						<table-wrap id="t1000">
							<caption>
								<title>Representação Econômica e Nacional dos Índices MSCI</title>
							</caption>
							<table frame="hsides" rules="groups">
								<colgroup>
									<col/>
									<col/>
									<col/>
									<col/>
								</colgroup>
								<thead>
									<tr>
										<th align="center">Número de Série</th>
										<th align="center">Índice MSCI</th>
										<th align="center">Representação Econômica</th>
										<th align="center">Representação do País</th>
									</tr>
								</thead>
								<tbody>
									<tr>
										<td align="center">1</td>
										<td align="center">Global</td>
										<td align="center">Mercados Desenvolvidos</td>
										<td align="left">Austrália, Áustria, Bélgica, Canadá, Dinamarca, Finlândia, França, Alemanha, Hong Kong, Irlanda, Israel, Itália, Japão, Holanda, Nova Zelândia, Noruega, Portugal, Singapura, Espanha, Suécia, Suíça, Reino Unido e EUA.</td>
									</tr>
									<tr>
										<td align="center">2</td>
										<td align="center">Mercados Emergentes</td>
										<td align="center">Mercados Emergentes</td>
										<td align="left">Argentina, Brasil, Chile, China, Colômbia, República Tcheca, Egito, Grécia, Hungria, Índia, Indonésia, Coreia, Malásia, México, Paquistão, Peru, Filipinas, Polônia, Catar, Rússia, Arábia Saudita, África do Sul, Taiwan, Tailândia, Turquia e Emirados Árabes Unidos.</td>
									</tr>
									<tr>
										<td align="center">3</td>
										<td align="center">Mercados de Fronteira</td>
										<td align="center">Mercados de Fronteira</td>
										<td align="left">Bahrein, Bangladesh, Burkina Faso, Benin, Croácia, Estônia, Guiné-Bissau, Costa do Marfim, Jordânia, Quênia, Kuwait, Líbano, Lituânia, Cazaquistão, Ilha Maurício, Mali, Marrocos, Níger, Nigéria, Omã, Romênia, Sérvia, Senegal, Eslovénia, Sri Lanka, Togo, Tunísia e Vietnã.</td>
									</tr>
									<tr>
										<td align="center">4</td>
										<td align="center">BRIC</td>
										<td align="center"> </td>
										<td align="left">Brasil, Rússia, Índia e China</td>
									</tr>
									<tr>
										<td align="center">5</td>
										<td align="center">Pacífico</td>
										<td align="center">Mercados Desenvolvidos</td>
										<td align="left">Austrália, Hong Kong, Japão, Nova Zelândia e Cingapura.</td>
									</tr>
									<tr>
										<td align="center">6</td>
										<td align="center">América do Norte</td>
										<td align="center">Mercados Desenvolvidos</td>
										<td align="left">EUA e Canadá.</td>
									</tr>
									<tr>
										<td align="center">7</td>
										<td align="center">Europa</td>
										<td align="center">Mercados Desenvolvidos</td>
										<td align="left">Áustria, Bélgica, Dinamarca, Finlândia, França, Alemanha, Irlanda, Itália, Holanda, Noruega, Portugal, Espanha, Suécia, Suíça e Reino Unido.</td>
									</tr>
									<tr>
										<td align="center">8</td>
										<td align="center">EM Ásia</td>
										<td align="center">Mercados Emergentes</td>
										<td align="left">China, Índia, Indonésia, Coreia, Malásia, Paquistão, Filipinas, Taiwan e Tailândia.</td>
									</tr>
									<tr>
										<td align="center">9</td>
										<td align="center">EM Europa</td>
										<td align="center">Mercados Emergentes</td>
										<td align="left">República Checa, Grécia, Hungria, Polônia, Rússia e Turquia.</td>
									</tr>
									<tr>
										<td align="center">10</td>
										<td align="center">EM América Latina</td>
										<td align="center">Mercados Emergentes</td>
										<td align="left">Argentina, Brasil, Chile, Colômbia, México e Peru.</td>
									</tr>
									<tr>
										<td align="center">11</td>
										<td align="center">FM Ásia</td>
										<td align="center">Mercados de Fronteira</td>
										<td align="left">Bangladesh, Sri Lanka e Vietnã.</td>
									</tr>
									<tr>
										<td align="center">12</td>
										<td align="center">FM África</td>
										<td align="center">Mercados de Fronteira</td>
										<td align="left">Burkina Faso, Benin, Guiné-Bissau, Costa do Marfim, Quênia, Ilha de Maurício, Mali, Marrocos, Níger, Nigéria, Senegal, Togo e Tunísia.</td>
									</tr>
								</tbody>
							</table>
						</table-wrap>
				</app>
			</app-group>
		</back>
	</sub-article>-->
</article>