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Interval Shapley value for fuzzy Cooperative Games

机译:模糊合作博弈的区间Shapley值

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In this paper, we make a study of the Shapley value with characteristic functions from the viewpoint that the payoff of each coalition are often only imprecisely or ambiguously known to the players as an interval number. Axioms of Shapley value which was given by Shapley in 1953 have been extended for the Interval Shapley value. The explicit and exclusive Interval Shapley value has been put forward, which has been applied to profit allocation scheme among partners. Because of the interval payoffs, the results of imputation in this paper are also interval numbers. Moreover, it is proven that any crisp Shapley value that corresponds to a real number belonging to interval range is remain with the bound of Interval Shapley. Because Interval fuzzy number is special fuzzy number, the results of our paper lay the foundation for the research on the solution of cooperative games with other fuzzy forms of payoffs.
机译:在本文中,我们从每个联盟的收益通常仅被参与者不精确或模棱两可地称为间隔数的角度出发,研究具有特征函数的Shapley值。 Shapley在1953年给出的Shapley值公理已扩展为Interval Shapley值。提出了显式和排他的区间Shapley值,该值已应用于合作伙伴之间的利润分配方案。由于区间收益,本文的插补结果也是区间数。此外,已经证明,与属于区间范围的实数相对应的任何明晰的Shapley值都保留在Interval Shapley的边界内。由于区间模糊数是特殊的模糊数,因此本文的研究结果为研究具有其他模糊形式的收益的合作博弈奠定了基础。

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