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MEASUREMENT AND TRANSFER OF CATASTROPHIC RISKS. A SIMULATION ANALYSIS

机译:巨灾风险的测量和转移。仿真分析

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When analyzing catastrophic risk, traditional measures for evaluating risk, such as the probable maximum loss (PML), value at risk (VaR), tail-VaR, and others, can become practically impossible to obtain analytically in certain types of insurance, such as earthquake, and certain types of reinsurance arrangements, specially non-proportional with reinstatements. Given the available information, it can be very difficult for an insurer to measure its risk exposure. The transfer of risk in this type of insurance is usually done through reinsurance schemes combining diverse types of contracts that can greatly reduce the extreme tail of the cedant's loss distribution. This effect can be assessed mathematically. The PML is defined in terms of a very extreme quantile. Also, under standard operating conditions, insurers use several "layers" of non proportional reinsurance that may or may not be combined with some type of proportional reinsurance. The resulting reinsurance structures will then be very complicated to analyze and to evaluate their mitigation or transfer effects analytically, so it may be necessary to use alternative approaches, such as Monte Carlo simulation methods. This is what we do in this paper in order to measure the effect of a complex reinsurance treaty on the risk profile of an insurance company. We compute the pure risk premium, PML as well as a host of results: impact on the insured portfolio, risk transfer effect of reinsurance programs, proportion of times reinsurance is exhausted, percentage of years it was necessary to use the contractual reinstatements, etc. Since the estimators of quantiles are known to be biased, we explore the alternative of using an Extreme Value approach to complement the analysis.
机译:在分析灾难性风险时,评估某些类型的保险中的分析方法实际上变得不可能,例如用于评估风险的传统措施,例如可能的最大损失(PML),风险价值(VaR),尾部VaR等。地震以及某些类型的再保险安排,特别是与恢复比例不成比例的安排。有了可用的信息,保险公司可能很难衡量其风险敞口。这种类型的保险中的风险转移通常是通过再保险计划来完成的,这些再保险计划结合了各种类型的合同,可以极大地减少受让人损失分布的极端情况。可以用数学方法评估此效果。 PML是根据非常极端的分位数来定义的。同样,在标准操作条件下,保险公司使用几层非比例再保险,这些“层”可以与某种比例再保险结合在一起,也可以不结合。然后,由此产生的再保险结构将非常复杂,难以进行分析和评估其缓解或转移效应,因此可能有必要使用替代方法,例如蒙特卡洛模拟方法。这就是我们在本文中要做的,目的是衡量复杂的再保险条约对保险公司风险状况的影响。我们计算纯风险溢价,PML以及一系列结果:对被保险资产组合的影响,再保险计划的风险转移效应,再保险用完的时间比例,必须使用合同恢复合同的年限百分比等。由于已知分位数的估计量有偏差,因此我们探索了使用极值方法来补充分析的替代方法。

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