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A revisit to ruin probabilities in the presence of heavy-tailed insurance and financial risks

机译:重新审视存在重尾保险和金融风险的情况下的破产概率

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摘要

Recently, Sun and Wei (2014) studied the finite-time ruin probability under a discrete-time insurance risk model, in which the one-period insurance and financial risks are assumed to be independent and identically distributed copies of a random pair (X, Y). For the heavy-tailed case, under a restriction on the dependence structure of (X, Y), they established an asymptotic formula for the finite-time ruin probability. In this paper we make an effort to remove this restriction as it excludes the cases with asymptotically dependent X and Y. We also extend the study to the infinite-time ruin probability. Employing a multivariate regular variation framework, we simplify the formula so that it shows in a transparent way how the ruin probabilities are affected by the tail dependence of (X, Y). (C) 2017 Elsevier B.V. All rights reserved.
机译:最近,Sun和Wei(2014)研究了离散保险风险模型下的有限时间破产概率,其中假设一期保险和金融风险是随机对的独立且均匀分布的副本(X,是的。对于重尾案例,在(X,Y)依赖结构的限制下,他们为有限时间破坏概率建立了一个渐近公式。在本文中,我们努力消除此限制,因为它排除了具有渐近相关性X和Y的情况。我们还将研究扩展到无限时间破产概率。使用多元正则变化框架,我们简化了公式,以便以透明的方式显示破产概率如何受(X,Y)的尾部依赖关系影响。 (C)2017 Elsevier B.V.保留所有权利。

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