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Pricing k (th) realization derivatives and collateralized debt obligation with multivariate Fr,chet copula

机译:带有多元Fr,chet copula的定价k(th)实现衍生产品和抵押债务义务

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Copula method has been widely applied to model the correlation among underlying assets in financial market. In this paper, we propose to use the multivariate Fr,chet copula family presented in J. P. Yang et al. [Insurance Math. Econom., 2009, 45: 139-147] to price multivariate financial instruments whose payoffs depend on the k (th) realization of the underlying assets and collateralized debt obligation (CDO). The advantage of the multivariate Fr,chet copula is discussed. Empirical study shows that such copula family gives a better fitting to CDO's market price than Gaussian copula for some derivatives.
机译:Copula方法已被广泛应用于金融市场基础资产之间的相关性建模。在本文中,我们建议使用J.P. Yang等人提出的多元Fr,chet copula系列。 [保险数学。 [Econom。,2009,45:139-147],为多元金融工具定价,其收益取决于基础资产的k(th)实现和抵押债务义务(CDO)。讨论了多元Fr,chet copula的优点。实证研究表明,对于某些衍生产品,这样的copula族比高斯copula更适合CDO的市场价格。

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