On a two-dimensional risk model with time-dependent claim sizes and risky investments

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2018

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Fu, K.A.
Yu, C.

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Journal of Computational and Applied Mathematics, 2018; 344:367-380

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Abstract

Consider a two-dimensional risk model, in which two insurance companies divide between them the claims in some specified proportions. Suppose that the claim sizes and inter-arrival times form a sequence of independent and identically distributed random pairs, with each pair obeying a dependence structure, and the surpluses of the two companies are invested into portfolios whose returns follow two different geometric Lévy processes. When the claim-size distribution is extended-regularly-varying tailed, asymptotic expressions for the ruin probability of this two-dimensional risk model are exhibited. Some numerical results are also presented to illustrate the accuracy of our asymptotic formulae.

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Copyright 2018 Elsevier BV Access Condition Notes: Accepted manuscript available after 1 July 2020

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