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Precise large deviations for sums of random variables with consistently varying tails in multi-risk models

机译:多风险模型中尾部持续变化的随机变量总和的精确大偏差

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摘要

Assume that there are k types of insurance contracts in an insurance company. The ith related claims are denoted by {X-ij, j >= 1), i = 1,center dot center dot center dot, k. In this paper we investigate large deviations for both partial sums S(k; n(1),center dot center dot center dot, n(k)) = Sigma(k)(i=1) Sigma(ni)(j=1) Xij and random sums S(k; t) = Sigma(k)(i=1) Sigma(Ni(t))(j=1) where N-i(t), i = 1,center dot center dot center dot, k, are counting processes for the claim number. The obtained results extend some related classical results.
机译:假设一家保险公司中有k种保险合同。第i个相关要求由{X-ij,j> = 1)表示,i = 1,中心点中心点中心点k。在本文中,我们研究了两个部分和S(k; n(1),中心点中心点中心点,n(k))= Sigma(k)(i = 1)Sigma(ni)(j = 1)的大偏差)Xij和随机和S(k; t)= Sigma(k)(i = 1)Sigma(Ni(t))(j = 1)其中Ni(t),i = 1,中心点中心点中心点, k,是索赔数字的计数过程。获得的结果扩展了一些相关的经典结果。

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