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几类离散时间二元风险模型的破产概率及比较
引用本文:牛明飞,孙景云,贾胜如.几类离散时间二元风险模型的破产概率及比较[J].兰州理工大学学报,2008,34(5).
作者姓名:牛明飞  孙景云  贾胜如
作者单位:兰州大学,数学与统计学院,甘肃,兰州,730000
摘    要:将离散时间双Poisson模型推广到双险种情形,依据双险种的独立和相依结构分别得出三类风险过程,并将此三类过程转化为单险种双Poisson模型,给出三类过程在有限时间内破产概率的数值解.证明离散时间双Poisson模型满足Lundberg不等式,并比较推广后的三类过程的调节系数.

关 键 词:复合Poisson过程  相依  破产概率  

Ruin probability based on several categories of discrete-time bivariate risk models and comparison between them
NIU Ming-fei,SUN Jing-yun,JIA Sheng-ru.Ruin probability based on several categories of discrete-time bivariate risk models and comparison between them[J].Journal of Lanzhou University of Technology,2008,34(5).
Authors:NIU Ming-fei  SUN Jing-yun  JIA Sheng-ru
Institution:NIU Ming-fei,SUN Jing-yun,JIA Sheng-ru(School of Mathematics , Statistics,Lanzhou University,Lanzhou 730000,China)
Abstract:The discrete-time dual Poisson model was extended to the case of double-risk and based on the independent and dependent structures of the double-risk,three-category risk process were driven and then transformed into the dual Poisson model with one risk.Next,the numerical solutions of the finite-time ruin probability were given.Finally,it was proved that the discrete-time dual Poisson model satisfied the Lundberg inequality and the adjustment coefficients of the three-category process were compared to each o...
Keywords:compound Poisson process  dependently  ruin probability  martingale  
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