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Stochastic orders and non-Gaussian risk factor models

机译:随机订单和非高斯风险因素模型

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The main results of this paper are monotonicity statements about the risk measures value-at-risk (VaR) and tail value-at-risk (TVaR) with respect to the parameters of single and multi risk factor models, which are standard models for the quantification of credit and insurance risk. In the context of single risk factor models, non-Gaussian distributed latent risk factors are allowed. It is shown that the TVaR increases with increasing claim amounts, probabilities of claims and correlations, whereas the VaR is in general not monotone in the correlation parameters. To compare the aggregated risks arising from single and multi risk factor models, the usual stochastic order and the increasing convex order are used in this paper, since these stochastic orders can be interpreted as being induced by the VaR-concept and the TVaR-concept, respectively. To derive monotonicity statements about these risk measures, properties of several further stochastic orders are used and their relation to the usual stochastic order and to the increasing convex order are applied.
机译:本文的主要结果是关于单风险和多风险因素模型参数的风险度量风险值(VaR)和尾部风险值(TVaR)的单调性陈述,这是风险模型的标准模型。量化信贷和保险风险。在单一风险因素模型的情况下,允许使用非高斯分布的潜在风险因素。结果表明,TVaR随着索赔额,索赔概率和相关性的增加而增加,而VaR通常在相关性参数中不是单调的。为了比较单一风险因子模型和多重风险因子模型产生的汇总风险,本文使用了通常的随机顺序和递增的凸顺序,因为这些随机顺序可以解释为由VaR概念和TVaR概念引起,分别。为了得出关于这些风险度量的单调性陈述,使用了另外几个随机阶的性质,并应用了它们与通常的随机阶和递增的凸阶的关系。

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