Three Non-Gaussian Models of Dependence in Returns

D. Madan
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Abstract

Three particular models of dependence in asset returns with non-Gaussian marginals are investigated on daily return data for sector exchange traded funds. The first model is a full rank Gaussian copula (FGC). The second models returns as a linear mixture of independent Levy processes (LML). The third correlates Gaussian components in a variance gamma representation (VGC). On a number of occasions all three models are comparable. More generally, in some by sectors, we get a superior performance from the LML model followed by VGC and FGC as measured by the proportion of portfolios with higher p-values. There are occasions when the VGC and FGC dominate. The concept of local correlation is introduced to help discriminate between the models and it is observed that the LML models display higher levels of local correlation especially in the tails when compared with either the VGC or FGC models.
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收益依赖的三种非高斯模型
本文以行业交易所交易基金的日收益数据为研究对象,研究了具有非高斯边际的资产收益相关性的三种特殊模型。第一个模型是一个全秩高斯copula (FGC)。第二个模型返回为独立Levy过程(LML)的线性混合。第三种方法将方差伽马表示(VGC)中的高斯分量关联起来。在许多情况下,这三种型号都具有可比性。更一般地说,在某些行业中,我们从LML模型中获得了更好的表现,其次是VGC和FGC,这是通过具有较高p值的投资组合的比例来衡量的。有时VGC和FGC占主导地位。引入了局部相关的概念来帮助区分模型,并且可以观察到,与VGC或FGC模型相比,LML模型显示出更高水平的局部相关,特别是在尾部。
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