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资产组合的集成风险度量及其应用——基于最优拟合Copula函数的VaR方法 被引量:40

Portfolio integrated risk measurement and its application-VaR method based on goodness-of-fit copula functions
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摘要 通过对不同族类、不同种类Copula函数之间的比较分析,提出了最优拟合Copula函数的一种选择方法.基于沪深两市经验数据的实证检验与分析表明,Frank-Copula和Clayton-Copula分别适用于计算低置信度和高置信度下资产组合集成风险的VaR.在各自置信度下,根据这两种Copula函数的计算方法优于其它Copula函数方法,更优于使用多维正态分布或者多维t分布的传统方法. The key to applying the copula function to measure integrated risk of portfolio is to search for the Goodness-of-fit copula. This paper proposes a method to determine the Goodness-of-fit copula by comparing and analyzing copulas from different families and types. The test and analysis on empirical data of Shanghai and Shenzhen security exchange testify, Frank-Copula and Clayton-Copula respectively apply to calculate VaR of portfolio integrated risk under low and high confidence level. Under respective confidence level, the methods based on these two Copulas are better than other Copula functions, and much better than the traditional methods based on multivariate Gaussian distribution and multivariate t distribution.
作者 张金清 李徐
出处 《系统工程理论与实践》 EI CSCD 北大核心 2008年第6期14-21,共8页 Systems Engineering-Theory & Practice
基金 国家自然科学基金(10371025) 教育部人文社科项目(07JA790023) 复旦大学"金穗"项目(2106JS062) 复旦大学(教育部)金融创新研究生开放实验室项目
关键词 COPULA函数 资产组合 集成风险度量 最优拟合 VAR Copula functions portfolio integrated risk measurement Goodness-of-fit VaR
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参考文献18

  • 1Sklar A. Fonctions de repartition a n dimensions et leurs marges[J]. Publications de l' Institut de l' Universite de Paris, 1959,8: 299 - 231.
  • 2Joe H. Multivariate Models and Dependence Concepts[ M]. London: Chapman & Hall, 1997.
  • 3Nelsen R B. An Introduction to Copulas[ M]. New York:Springer, 1999.
  • 4Embrechts P, McNeil A J, Straumann D. Correlation: Pitfalls and ahematives[J]. Risk, 1999, 12:69 - 71.
  • 5Embrechts P, McNeil A J, Straumann D. Correlation and dependence in risk management: Properties and pitfalls[ C ]//Dempster M A H. Risk Management: Value at Risk and Beyond. Cambridge :Cambridge University Press, 2002, 176-223.
  • 6Li D X. On default correlation: A copra function approach[J]. Journal of Fixed Income, 2000,March:43- 54.
  • 7Bouye E, Durrleman V, Nikeghbali A, et al. Copulas for finance - a reading guide and some applications [ R]. Groupe de Recherche Operationnelle, Credit Lyonnais, 2000.
  • 8张尧庭.连接函数(copula)技术与金融风险分析[J].统计研究,2002,19(4):48-51. 被引量:294
  • 9史道济,阮明恕,王毓娥.多元极值分布随机向量的抽样方法[J].应用概率统计,1997,13(1):75-80. 被引量:28
  • 10张明恒.多金融资产风险价值的Copula计量方法研究[J].数量经济技术经济研究,2004,21(4):67-70. 被引量:58

二级参考文献48

  • 1吴振翔,叶五一,缪柏其.基于Copula的外汇投资组合风险分析[J].中国管理科学,2004,12(4):1-5. 被引量:50
  • 2韦艳华,张世英,郭焱.金融市场相关程度与相关模式的研究[J].系统工程学报,2004,19(4):355-362. 被引量:83
  • 3[1]Nelsen, R. B (1998), An Introduction to Copulas, Lectures Notes in Statistics, 139,Springer Verlag, New York.
  • 4[2]Embrechts, P., Lindskog, F. And McNeil, A. (2001), Modelling Dependence with Copulas and Applications to Risk Management. Dept. of Math. CH-8092, Zürich, Switzerland.
  • 5[3]Bouyé, E. (2000), Copulas for Finance, A Reading Guide and Some Applications. City University Business School,London.
  • 6J Bessis . Risk Management in Banking [MI, Wiley & Sons, New York, 1998.
  • 7E Bouye. Copulas for Finance, A Reading Guide and Some Applications, Working Paper, City University Business School, Love, ndon, 2000.
  • 8P G Hoel. Introduction to Mathernatical Statistics [M], Wiley & Sons, New York, 1984.
  • 9J Hull, A White . Value at Risk When Daily Changes in Market Variables Are Not Normally Distributed [J], 《Journal of Derivatives》, 5, 9-19 (1998) .
  • 10D X Li. Value at Risk based on the Volatility, Skecewess and Kurtosis, Technical Report, Riskmetrics Group, (1999) .

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