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一类索赔相依二元风险模型的破产概率问题研究 被引量:9

RUIN PROBABILITY WITH TIME-CORRELATED CLAIMS
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摘要 考虑一种相依索赔风险模型,模型中假设每次主索赔可随机产生一延迟的副索赔,采用Laplacc变换方法,给出了索赔额服从轻尾分布时的最终破产概率,并研究了重尾分布时最终破产概率的渐进式. In this paper we consider a risk model with tune-correlated claims, in which every claim can produce a delayed by - claim randomly. By means of the Laplace transform, the ruin probability of the risk model is obtained when the claim size is light- tailed. The upper and lower limit bounds of the ruin probability are also studied when the claim size is heavy-tailed.
作者 张冕 高珊
出处 《经济数学》 2008年第2期132-135,共4页 Journal of Quantitative Economics
基金 安徽省高等学校省级自然科学研究项目(No.KJ2007B183) 安徽省高校青年教师资助计划项目(No.2008j91116)
关键词 风险模型 破产概率 相依索赔 Laplacc变换 Risk model, ruin probability, time-correlated claims, Laplace transform
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  • 1王晶刚,刘再明,周永卫.保险系统中一类双险种风险模型的破产概率[J].数学理论与应用,2005,25(1):39-42. 被引量:11
  • 2张未未,赵选民,李艳玲.两类相关索赔模型下破产概率的若干结果[J].系统工程理论与实践,2005,25(1):43-48. 被引量:8
  • 3高珊,孙道德.重尾索赔下的一类相依风险模型的若干问题[J].经济数学,2007,24(2):111-115. 被引量:3
  • 4Ambagaspitiya R S. On the distribution of a sum of correlated aggregate claims[J]. Insurance :Mathematics and Economics, 1998,23 : 15-19.
  • 5Ambagaspitiya R S. On the distributions of two classes of correlated aggregate claims[J]. Insurance..Mathematics and Economics, 1999,24:301-308.
  • 6Cossette H,Marceau E. The discrete-time risk model with correlated classes of business[J]. Insurance:Mathematics and Economics, 2000,26 : 133-149.
  • 7Yuen K C, Guo J Y. Ruin probabilities for time-correlated claims in the compound binomial model[J]. Insurance:Mathematics and Economics, 2001,29 : 47-57.
  • 8Gerber.H.U.数学风险论导引[M].成世学,严顿译.北京:世界图书出版公司,1997.
  • 9Embrechts, P., Goldie, C., Mikosch, T., Modelling Extremal Events for Insurance and Finance[M]. Berlin: Springer, 1997.
  • 10Su, C. ,Tang, Q.H., Jiang, T., A contribution to large deviations for heavy-tailed random sums[J]. Science in China (Series A), 2001, 44(4):438- 444.

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