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Empirical Research on VAR Model Based on GJR-GARCH, EVT and Copula

机译:基于GJR-GARCH,EVT和Copula的VAR模型的实证研究

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In this paper, we establish GJR-GARCH models to extract the residuals of logarithmic returns of two index--- New York stock exchange composite index (NYA) and NASDAQ. and estimate the distribution function of the residuals utilizing Gaussian kernel method and Extreme Value Theory. The kernel cumulative distribution function estimates are well suited for the interior of the distribution where most of the residuals are found and the POT method of Extreme Value Theory fits the extreme residuals in upper and lower tails well. The monte carlo technique is used to simulate the income of securities index 20000 times after we get the marginal distribution of the residual income of securities index. Secondly, By using the copula function to get the joint distribution of mthe two stock index. Lastly, According to the theory of VAR calculate VAR value of the portfolio consisting of two equal weight comprehensive index in different confidence levels.
机译:在本文中,我们建立了GJR-GARCH模型,以提取两个指数的对数收益残差-纽约证券交易所综合指数(NYA)和纳斯达克。并利用高斯核方法和极值理论估计残差的分布函数。核累积分布函数估计值非常适合于发现大多数残差的分布内部,并且极值理论的POT方法很好地拟合了上下尾部的极值残差。蒙特卡洛技术用于获得证券指数剩余收益的边际分布后,模拟证券指数收益20000次。其次,通过使用copula函数得到两个股票指数的联合分布。最后,根据VAR理论,计算了两个置信度不同的等权重综合指数组成的投资组合的VAR值。

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