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Determination of optimal insurance company reimbursement by using exponential utility functions

机译:使用指数效用函数确定最佳保险公司偿还

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In an insurance company, it is very possible that there is an imbalance between the amount of the premium and the amount of claims submitted by the insured. In managing the risk of such an imbalance, the insurance company must be able to make a decision to determine the appropriate amount of premium based on a number of claims by the insured. To make these decisions, insurance companies can do so by using certain utility functions. This paper examines the use of exponential utility functions in transferring risk between insurance companies, optimal Pareto exchanges, equilibrium, Bowley solutions, and optimal reinsurance purchases. Furthermore, using the exponential utility function is calculated the optimal amount of reimbursement that will be carried out by the insurer. The results of the discussion obtained the factors that influence the calculation and the optimal amount of reimbursement value, from a property policy or group policy that needs to be carried out by the insurer. So that based on the results of the optimal reimbursement calculation, it can be used to determine the balance between the amount of the premium and the amount of claims that may be submitted by the insured.
机译:在一家保险公司,它很可能存在溢价金额和提交的保险理赔金额之间的不平衡。在管理这种失衡的风险,保险公司必须能够做出决定,确定基于许多被保险人索赔的保费适量。为了做出这些决定,保险公司可以通过使用特定的效用函数这样做。本文探讨在转让保险公司,帕累托最优交换,平衡,鲍利解决方案和最佳的再保险购买者之间的风险使用的指数效用函数。此外,使用效用函数的计算,将由保险公司进行补偿的最佳量。讨论的结果得到的影响的计算和补偿值的最佳量,从属性策略或组策略需要由保险人进行的因素。使得基于最优偿还计算的结果,它可以被用来确定保险费数额以及可能被保险人提交的权利要求的量之间的平衡。

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