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基于极值统计和高维动态C藤Copula的股市行业集成风险计算
引用本文:严太华,韩超.基于极值统计和高维动态C藤Copula的股市行业集成风险计算[J].数理统计与管理,2016(6):1098-1108.
作者姓名:严太华  韩超
作者单位:重庆大学经济与工商管理学院,重庆,400030
基金项目:国家自然科学基金(71373296)
摘    要:股市诸多行业风险之间存在着波动相依性,集成计量多维风险对投资决策意义重大。藤Copula是Copula函数高维化拓展的一个方向,其动态化是新的研究前沿。将极值理论的GPD模型和高维动态C藤Copula方法结合起来研究沪深300指数中地产、基建、银行和运输四个行业风险,能够有效描述尾部极值形态,突出关键变量的作用。再运用动态Pair-Copula分解,刻画高维行业风险变量间的动态关系,以仿真出动态集成风险变量VaR序列。VaR计算结果通过了回溯检验和稳定性测试,表明高维动态C藤Copula模型可以作为风险集成计量的一种新的有效方法。

关 键 词:GJR-SkewT  GPD  高维动态C藤Copula  VaR  风险集成

Calculation for Industry-integrated Risk Based on EVT and High-dimensional Dynamic Canonical Vine Copula Structure
Abstract:There are always industry risks in stock markets.It is of very important significance for investment decision how to integrate high-dimensional risks.Vine copula denotes the research direction of high dimension.And dynamic research is the frontier in this scholar field.This article uses GPD model of EVT and high-dimensional dynamic canonical vine copula simultaneously,and researches on four-industry risks.It is demonstrated that the models can describe the shape of extreme value of tail fraction and highlight leading variable.Furthermore,this article decomposes four-dimensional risk series by dynamic Pair-Copula,then describes the dynamic dependence,gets dynamic integrated VaR series by Monte Carlo simulations.The results gets through back testing and stability testing.Thus highdimensional dynamic canonical vine copula can be used as a new and prndent way to measure integrated risks.
Keywords:G JR-skew T  GPD  high-dimensional dynamic canonical vine copula  VaR  integrated risk
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