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Ruin Probabilities in a Dependent Discrete-Time Risk Model With Gamma-Like Tailed Insurance Risks

机译:带有类似伽玛尾部保险风险的相关离散时间风险模型的破产概率

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This paper considered a dependent discrete-time risk model, in which the insurance risks are represented by a sequence of independent and identically distributed real-valued random variables with a common Gamma-like tailed distribution; the ?nancial risks are denoted by another sequence of independent and identically distributed positive random variables with a ?nite upper endpoint, but a general dependence structure exists between each pair of the insurance risks and the ?nancial risks. Following the works of Yang and Yuen in 2016, we derive some asymptotic relations for the ?nite-time and in?nite-time ruin probabilities. As a complement, we demonstrate our obtained result through a Crude Monte Carlo (CMC) simulation with asymptotics.
机译:本文考虑了一个相关的离散时间风险模型,其中保险风险由一系列具有相同Gamma尾分布的独立且相同分布的实值随机变量表示。金融风险由具有有限上端点的另一组独立且分布均匀的正随机变量表示,但每对保险风险与金融风险之间都存在一般的依赖结构。继Yang和Yuen在2016年的工作之后,我们推导了有限时间和无限时间破产概率的一些渐近关系。作为补充,我们通过无症状的蒙特卡洛原油(CMC)模拟来证明获得的结果。

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