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Decision Making in Reinsurance with Induced OWA Operators and Minkowski Distances

机译:带诱导的OWA运算符和Minkowski距离的再保险决策

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摘要

The decision to choose a reinsurance program has many complexities because it is difficult to simultaneously achieve high levels in different optimal criteria including maximum gain, minimum variance, and probability of ruin. This article suggests a new method by which, through membership functions, we can measure the distance of each alternative to an optimal result and aggregate it by using different types of aggregations. In this article, particular attention is given to the induced Minkowski ordered weighted averaging distance operator and the induced Minkowski probabilistic ordered weighted averaging distance operator. The main advantage of these operators is that they include a wide range of special cases. Thus, they can adapt efficiently to the specific needs of the calculation processes. By doing so, the reinsurance system can make better decisions by using different scenarios in the uncertain environment considered.
机译:选择再保险计划的决定具有许多复杂性,因为很难同时在不同的最佳标准(包括最大收益,最小方差和破产概率)下达到较高的水平。本文提出了一种新方法,通过该方法,我们可以通过隶属函数测量每个替代方案与最佳结果之间的距离,并通过使用不同类型的聚合进行聚合。在本文中,应特别注意诱导的Minkowski有序加权平均距离算子和诱导的Minkowski概率有序加权平均距离算子。这些运算符的主要优点是它们包括各种特殊情况。因此,它们可以有效地适应计算过程的特定需求。这样,再保险系统可以在所考虑的不确定环境中使用不同的方案来做出更好的决策。

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