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Value at risk estimation based on generalized quantile regression

机译:基于广义分位式回归的风险估计值

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The paper proposes a novel Value-at-Risk measurement method based on kernel quantile regression. The method can build linear quantile regression in a reproduced Hilbert kernel space. It makes no assumption on the dependence between quantile functions and the predictors and achieves nonlinear capabilities. In the experiment on daily returns of crude oil, we compare its capability with other four conventional methods: simple moving average, exponential weighted moving average, GARCH and linear quantile regression. The out-of-sample results clearly show that the new method has superiority over other four methods.
机译:本文提出了一种基于内核分位数回归的新型价值 - 风险测量方法。该方法可以在再现的希尔伯特内核空间中构建线性定量回归。它没有假设量码函数和预测器之间的依赖性,并实现非线性能力。在原油日常返回的实验中,我们将其与其他四种传统方法的能力进行比较:简单的移动平均,指数加权移动平均,加荷和线性定位回归。样品外的结果清楚地表明,新方法具有其他四种方法的优势。

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