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Dynamic capital allocation with distortion risk measures

机译:具有扭曲风险措施的动态资本配置

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摘要

Tsanakas and Barnett [Insurance: Mathematics and Economics 33 (2003) 239] employed concepts from cooperative game theory [Aumann and Shapley, Values of Non-Atomic Games. Princeton University Press, Princeton] for the allocation of risk capital to portfolios of pooled liabilities, when distortion risk measures [Insurance: Mathematics and Economics 21 (2) (1997) 173] are used. In this paper we generalise previously obtained results in three directions. Firstly, we allow for the presence of non-linear portfolios. Secondly, based on the concept of correlation order [ASTIN Bulletin 26 (2) (1996) 201] we proceed with discussing the links between dependence structures, capital allocation and pricing, as well as dropping a restrictive assumption on the continuity of probability distributions. Finally, we generalise the capital allocation methodology to a dynamic setting and conclude with a numerical example.
机译:Tsanakas和Barnett [保险:数学和经济学33(2003)239]运用了合作博弈论中的概念[Aumann和Shapley,非原子博弈的价值。普林斯顿大学出版社,普林斯顿],用于在使用扭曲风险度量[保险:数学与经济学21(2)(1997)173]时将风险资本分配给集合负债的投资组合。在本文中,我们从三个方向概括了先前获得的结果。首先,我们允许存在非线性投资组合。其次,基于相关顺序的概念[ASTIN Bulletin 26(2)(1996)201],我们继续讨论依赖结构,资本分配和定价之间的联系,并放弃对概率分布连续性的限制性假设。最后,我们将资本分配方法推广到一个动态的环境,并以一个数值示例作为结论。

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