2011Journal of Shandong UniversityRequires access

Ruin probability in an interfered multi-type risk model of a variable ruin limit

Yujuan Huang

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Abstract

In recent years,the limit of ruin has been set as 0 in much literature when studying ruin probability in risk models,while,in practical insurance businesses,the insurance company confronts the ruin issue when its surplus process is lower than a certain limit.In view of this problem,the probabilities of ruin in an interfered multi-type risk model are investigated on the assumption that the limit of ruin is variabie and obtain the inequality of the probability of ruin and accurate expression of the ruin probability.In addition adjustment coefficient equations are established and the upper bond and lower bond of the adjustment coefficient are estimated on the assumption that the limit of ruin is especial functions.

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In recent years,the limit of ruin has been set as 0 in much literature when studying ruin probability in risk models,while,in practical insurance businesses,the insurance company confronts the ruin issue when its surplus process is lower than a certain limit.In view of this problem,the probabilities of ruin in an interfered multi-type risk model are investigated on the assumption that the limit of ruin is variabie and obtain the inequality of the probability of ruin and accurate expression of the ruin probability.In addition adjustment coefficient equations are established and the upper bond and lower bond of the adjustment coefficient are estimated on the assumption that the limit of ruin is especial functions.

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Available abstract

In recent years,the limit of ruin has been set as 0 in much literature when studying ruin probability in risk models,while,in practical insurance businesses,the insurance company confronts the ruin issue when its surplus process is lower than a certain limit.In view of this problem,the probabilities of ruin in an interfered multi-type risk model are investigated on the assumption that the limit of ruin is variabie and obtain the inequality of the probability of ruin and accurate expression of the ruin probability.In addition adjustment coefficient equations are established and the upper bond and lower bond of the adjustment coefficient are estimated on the assumption that the limit of ruin is especial functions.

Key concepts: Ruin theory, Mathematics, Limit (mathematics), First-hitting-time model, Risk model, Type (biology), Risk process, Bond

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