J4

• Articles • Previous Articles     Next Articles

Multitypeinsurance poisson risk model when claims obey exponential distribution

ZHOU Shao-wei1,ZHAO Ming-qing2 and ZHU Zhe-li3   

  1. 1. Shandong University of Science and Techndogy, Qingdao 266510, Shandong;2. Shandong University of Science and Techndogy, Qingdao 266510, Shandong;3. Shandong Agricultural Univ., Tai’an 271000, Shandong
  • Received:2006-07-07 Revised:1900-01-01 Online:2006-10-24 Published:2006-10-24
  • Contact: ZHOU Shao-wei1

Abstract: A multitypeinsurance poisson risk model is constructed. The differential function of ruin probability and the expression for Ψ(0) is given. The expression for Ψ(u) when claims obey exponential distribution is also put forward.

Key words: ruin probability , exponential distribution, claims, risk model

CLC Number: 

  • F840
[1] TANG Feng-qin1, BAI Jian-ming2. Precise large deviations of claim process in a time-dependent #br# compound renewal risk model [J]. JOURNAL OF SHANDONG UNIVERSITY(NATURAL SCIENCE), 2014, 49(2): 84-88.
[2] XU Tian-ming1, WU Qing-tai2*. Asymptotic ruin probabilities of a risk model with #br# double investment strategies [J]. JOURNAL OF SHANDONG UNIVERSITY(NATURAL SCIENCE), 2014, 49(1): 92-98.
[3] XU Huai. Discrete approximation of the optimal dividend barrier in the dual risk model [J]. J4, 2012, 47(5): 115-121.
[4] GAO Shan 1,2, LIU Zai-ming2*. On a correlated discrete risk model with constant dividend barrier [J]. J4, 2011, 46(3): 63-68.
[5] XIAO Hong-min1, BAI Jian-ming2*. Properties of ruin probability for a risk model based on the policy  entrance process under heavily-tailed claims [J]. J4, 2010, 45(10): 122-126.
[6] YU Wenguang 1, YU Hongbin 2. [J]. J4, 2009, 44(4): 84-87 .
[7] . A doublecompound PoissonGeometric risk model and ruin probability [J]. J4, 2009, 44(12): 60-63.
[8] YU Wen-guang,HUANG Yu-juan . Ruin probability for a compound Poisson-Geometric process of multi-risk model with interference [J]. J4, 2008, 43(2): 16-18 .
Viewed
Full text


Abstract

Cited

  Shared   
  Discussed   
No Suggested Reading articles found!