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Risk Measurement and Management in the Global Markets with the Tempered Stable Distributions.

机译:稳定分布的全球市场风险度量与管理。

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摘要

Risk measurement and management are now seen in a global context. Accordingly, several new concepts and techniques have been proposed in the field of quantitative finance to address new types of risk such as systemic or systematic risk. In this dissertation, we present three topics related to risk measurement and management in global markets. We particularly focus on applications of tempered stable distributions to asset returns for the purpose of improving risk measurement and management.;In the first part, we measure the systematic risk in global banking stock markets by using stocks of global systemically important financial institutions (G-SIFIs). Because G-SIFIs are identified by the financial regulator, measuring the G-SIFI risks is critical for assessment of the stability of the global financial system. For time series analysis, we adopt an autoregressive moving average (ARMA) generalized autoregressive conditional heteroscedasticity (GARCH) model with the multivariate normal tempered stable distributed innovations and demonstrate that it is a more realistic model to use with G-SIFI stocks. For measuring the risk, we take different approaches including CoVaR and its extension to average value at risk (AVaR), which we refer to as CoAVaR. We discuss the relationship among different risk measures.;In the second part, we propose mean-CoAVaR portfolio optimization to mitigate the potential loss caused by systematic risk. This is a strategy to minimize the portfolio's CoAVaR with a given expected return. Through empirical studies of portfolios comprising G-SIFI stocks, we confirm that the mean-CoAVaR strategy is effective during a financial crisis.;In the third part, we examine a time series of global currency exchange rates by using currencies circulating in the member countries of the Organization for Economic Co-operation and Development (OECD). We propose a better model to describe the dynamics of exchange rates, by comparing GARCH and Markov-switching models through both in-sample and out-of-sample tests. Also, the multivariate modeling for OECD currency exchange rates is discussed. We conclude that the tempered stable GARCH model is recommendable, especially for risk management purposes.
机译:现在,在全球范围内可以看到风险衡量和管理。因此,在定量金融领域中已经提出了几种新的概念和技术来解决诸如系统或系统风险之类的新型风险。本文提出了三个与全球市场风险度量和管理相关的主题。为了改善风险的度量和管理,我们特别关注缓和稳定的分布在资产收益率上的应用。在第一部分中,我们通过使用全球系统重要性金融机构(G- SIFI)。由于G-SIFI由金融监管机构识别,因此测量G-SIFI风险对于评估全球金融体系的稳定性至关重要。对于时间序列分析,我们采用具有多元正态稳定分布创新的自回归移动平均(ARMA)广义自回归条件异方差(GARCH)模型,并证明了它是与G-SIFI股票一起使用的更现实的模型。为了测量风险,我们采用了不同的方法,包括CoVaR及其将其扩展至风险均值(AVaR),我们将其称为CoAVaR。我们讨论了不同风险度量之间的关系。在第二部分中,我们提出了均值-CoAVaR投资组合优化,以减轻系统性风险导致的潜在损失。这是一种在给定的预期收益下最小化投资组合的CoAVaR的策略。通过对包含G-SIFI股票的投资组合进行的实证研究,我们确认均值CoAVaR策略在金融危机期间是有效的;第三部分,我们通过使用成员国流通的货币研究了全球货币汇率的时间序列经济合作与发展组织(OECD)的成员。通过通过样本内和样本外测试比较GARCH和Markov转换模型,我们提出了一个更好的模型来描述汇率的动态。此外,还讨论了经合组织货币汇率的多元模型。我们得出结论,特别是出于风险管理目的,建议采用稳定的GARCH模型。

著录项

  • 作者

    Kurosaki, Tetsuo.;

  • 作者单位

    State University of New York at Stony Brook.;

  • 授予单位 State University of New York at Stony Brook.;
  • 学科 Applied mathematics.;Finance.;Statistics.
  • 学位 Ph.D.
  • 年度 2013
  • 页码 131 p.
  • 总页数 131
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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