Research on BDS pricing with variable structure of default correlation

Liu Xiang-hua, Xiao Xue-ping
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Abstract

The pricing of CDS has become a hot issue after the U.S. subprime mortgage crisis erupted. For BDS with different reference assets, it is important to define the default correlation between the assets. Using copula functions to describe the dependent structure between the assets has some advantages and becomes popular recently. In the paper, we develop a BDS pricing model using the copula function with variable structure to describe default correlation. Considering the influence of economy situation change on BDS pricing, we introduce the Markovian regime shift to default density and default correlation change along with economy situation and make comparison by Monte Carlo simulation. The study finds that the BDS price obtained from the model with variable structure is located between BDS prices from the model without variable structure under different initial conditions. As default density is directly proportional to BDS price and default correlation is inversely proportional to BDS price, the influence of economy situation change on BDS pricing results from the comprehensive effect of default density and default correlation. Generally speaking, the influence of default density will exceed that of default correlation, thus, the BDS price in times of prosperity is low than that in times of depression.
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基于违约相关变结构的BDS定价研究
美国次贷危机爆发后,CDS的定价成为一个热点问题。对于具有不同参考资产的BDS,重要的是定义资产之间的默认相关性。用联结函数来描述资产间的依赖结构具有一定的优势,是近年来比较流行的一种方法。本文利用变结构的copula函数来描述默认相关性,建立了北斗系统定价模型。考虑到经济形势变化对BDS定价的影响,我们引入马尔可夫政权转移到违约密度和违约相关性随经济形势的变化,并通过蒙特卡罗模拟进行比较。研究发现,在不同初始条件下,由变结构模型得到的BDS价格位于无变结构模型得到的BDS价格之间。由于违约密度与北斗价格成正比,违约关联度与北斗价格成反比,因此经济形势变化对北斗定价的影响是违约密度和违约关联度综合作用的结果。一般来说,违约密度的影响会超过违约相关性的影响,因此,繁荣时期的BDS价格低于萧条时期的价格。
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