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Uniform Asymptotics for the Finite-Time Ruin Probability of a Time-Dependent Risk Model with Pairwise Quasiasymptotically Independent Claims

机译:具有成对的拟渐近独立索赔的时间相关风险模型的有限时间破产概率的一致渐近性

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We consider a generalized time-dependent risk model with constant interest force, where the claim sizes are of pairwise quasiasymptotical independence structure, and the claim size and its interclaim time satisfy a dependence structure defined by a conditional tail probability of the claim size given the interclaim time before the claim occurs. As the claim-size distribution belongs to the dominated variation class, we establish some weakly asymptotic formulae for the tail probability of discounted aggregate claims and the finite-time ruin probability, which hold uniformly for all times in a relevant infinite interval.
机译:我们考虑具有恒定利率的广义时变风险模型,其中索赔大小具有成对准症状独立性结构,索赔大小及其相互间的时间满足给定结构,该结构由给定相互索赔的索赔大小的条件尾部概率定义索赔发生之前的时间。由于索赔额分布属于主导变异类,因此我们为折现后的总索赔额的尾部概率和有限时间破产概率建立了一些弱渐近公式,它们在相关的无穷区间内始终保持不变。

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