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Loss analysis of a life insurance company applying discrete-time risk-minimizing hedging strategies

机译:使用离散时间最小化风险对冲策略的人寿保险公司的损失分析

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The present paper investigates the net loss of a life insurance company issuing equity-linked pure endowments in the case of periodic premiums. Due to the untradability of the insurance risk which affects both the in- and outflow side of the company, the issued insurance claims cannot be hedged perfectly. Furthermore, we consider an additional source of incompleteness caused by trading restrictions, because in reality the hedging of the contingent claims is more likely to occur at discrete times. Based on M0ller [Moller, T., 1998. Risk-minimizing hedging strategies for unit-linked life insurance contracts. Astin Bull. 28, 17-47], we particularly examine the situation, where the company applies a time-discretized risk-minimizing hedging strategy. Through an illustrative example, we observe numerically that only a relatively small reduction in ruin probabilities is achieved with the use of the discretized originally risk-minimizing strategy because of the accumulated extra duplication errors caused by discretizing. However, the simulated results are highly improved if the hedging model instead of the hedging strategy is discretized. For this purpose, M0ller's [Moller, T., 2001. Hedging equity-linked life insurance contracts. North Amer. Actuarial J. 5 (2), 79-95] discrete-time (binomial) risk-minimizing strategy is adopted.
机译:本文研究了在定期保费的情况下,发行与股票挂钩的纯养老金的人寿保险公司的净亏损。由于保险风险的不可交易性会影响公司的流入和流出,因此无法对冲已发出的保险索赔。此外,我们考虑了由交易限制引起的不完整的另一个来源,因为实际上对或有债权的对冲更有可能在不连续的时间发生。基于M0ller [Moller,T.,1998。最小化与单位挂钩的人寿保险合同的对冲策略。 Astin公牛。 [28,17-47],我们特别研究了公司采用时间分散的风险最小化对冲策略的情况。通过一个示例性例子,我们从数字上观察到,由于离散化导致的累积额外重复误差,使用离散化的最初风险最小化策略只能实现相对较小的破产概率降低。但是,如果离散化对冲模型而不是对冲策略,则模拟结果将得到极大改善。为此,M0ller的[Moller,T.,2001年。对冲与股票挂钩的人寿保险合同。北阿米尔。精算J. 5(2),79-95]采用了离散时间(二项式)风险最小化策略。

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