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Bayesian Modelling, Monte Carlo Sampling and Capital Allocation of Insurance Risks

机译:贝叶斯模型,蒙特卡洛抽样和保险风险的资本分配

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The main objective of this work is to develop a detailed step-by-step guide to the development and application of a new class of efficient Monte Carlo methods to solve practically important problems faced by insurers under the new solvency regulations. In particular, a novel Monte Carlo method to calculate capital allocations for a general insurance company is developed, with a focus on coherent capital allocation that is compliant with the Swiss Solvency Test. The data used is based on the balance sheet of a representative stylized company. For each line of business in that company, allocations are calculated for the one-year risk with dependencies based on correlations given by the Swiss Solvency Test. Two different approaches for dealing with parameter uncertainty are discussed and simulation algorithms based on (pseudo-marginal) Sequential Monte Carlo algorithms are described and their efficiency is analysed.
机译:这项工作的主要目的是为开发和应用新型高效的蒙特卡洛方法,以解决新的偿付能力规定下保险公司面临的实际上重要问题的详细分步指南。尤其是,开发了一种新颖的蒙特卡洛方法来计算一般保险公司的资本分配,重点是符合瑞士偿付能力测试的一致资本分配。所使用的数据基于典型的风格化公司的资产负债表。对于该公司的每条业务线,将根据瑞士偿付能力测试给出的相关性来计算一年风险的分配,并具有相关性。讨论了两种处理参数不确定性的方法,并描述了基于(伪边际)顺序蒙特卡洛算法的仿真算法,并分析了其效率。

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