一些二元舒尔常数分布及在人寿保险中的应用

IF 4.6 Q2 MATERIALS SCIENCE, BIOMATERIALS
Altan Tuncel, Tugba Aktas Aslan
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引用次数: 0

摘要

舒尔常数模型在精算学、保险、可靠性和生存模型等领域的时间建模中发挥着特殊作用。这些模型描述了具有一定依赖性的随机寿命。本研究建立了比例危险率分布与舒尔常数模型之间的关系。介绍了边际为比例危险率分布的双变量舒尔常数模型。然后,通过舒尔常数模型和 copula 模型对人寿保险进行依存性分析。结果表明,当个人的未来寿命具有依赖性时,定价会存在差异。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Some bivariate Schur-constant distributions and application to life insurance
Schur-constant models play a particular role when modelling time in fields such as actuarial science, insurance, reliability and survival models. These models describe random lifetimes with a certain dependence. In this study, a relation between proportional hazard rate distributions and Schur-constant models is established. Bivariate Schur-constant models, whose marginals are proportional hazard rate distributed, are introduced. Then, the dependency analysis in life insurances is performed through Schur-constant and copula models. It is revealed that there are differences in pricing when individuals' future lifetimes are dependent.
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来源期刊
ACS Applied Bio Materials
ACS Applied Bio Materials Chemistry-Chemistry (all)
CiteScore
9.40
自引率
2.10%
发文量
464
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