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On two dominances of fuzzy variables based on a parametrized fuzzy measure and application to portfolio selection with fuzzy return

机译:基于参数化模糊措施的模糊变量的两种优势及其在模糊返回中的投资组合选择

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Yang and Iwamura (Appl Math Sci 46:2271-2288, 2008) introduced a new fuzzy measure as a convex linear combination of possibility and necessity measures. This measure generalizes the credibility measure and the real parameter associated to the possibility measure is considered as the decision making's optimism level. In this paper, we introduce by means of that measure, two new dominances as binary relations on fuzzy variables. The first one generalizes the first order dominance based on credibility measure and introduced recently by Tassak et al. (J Oper Res Soc 68:1491-1502, 2017) and the second one, based on the investor's optimism level, is more stronger than the other. Moreover, we study some properties of those dominances and characterize them on the particular family of trapezoidal fuzzy numbers. We implement the second dominance in a numerical example to illustrate the impact of the investor's attitude through the set of best portfolios.
机译:杨和Iwamura(Appl Math SCI 46:2271-2288,2008)推出了一种新的模糊措施,作为可能性和必要性措施的凸线组合。 该措施概括了与可能性措施相关的可信度措施和真实参数被认为是决策乐观水平。 在本文中,我们通过该措施介绍了两个新的占主导地位作为模糊变量的二元关系。 第一个是根据信誉措施的第一个阶级统治,最近由Tassak等人推出。 (j oper res soc 68:1491-1502,2017)和基于投资者的乐观水平的第二个,比另一个更强大。 此外,我们研究这些优势的一些性质,并在特定的梯形模糊数的家庭上表征。 我们在数字示例中实施第二个优势,以说明投资者态度通过最佳投资组合的影响。

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