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Power Geometric Operators of Hesitant Multiplicative Fuzzy Numbers and Their Application to Multiple Attribute Group Decision Making

机译:权力几何运算符犹豫不决的模糊数字及其在多个属性组决策中的应用

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摘要

Multiplicative relations are one of most powerful techniques to express the preferences over alternatives (or criteria). In this paper, we propose a wide range of hesitant multiplicative fuzzy power aggregation geometric operators on multiattribute group decision making (MAGDM) problems for hesitant multiplicative information. In this paper, we first develop some compatibility measures for hesitant multiplicative fuzzy numbers, based on which the corresponding support measures can be obtained. Then we propose several aggregation techniques, and investigate their properties. In the end, we develop two approaches for multiple attribute group decision making with hesitant multiplicative fuzzy information and illustrate a real world example to show the behavior of the proposed operators.
机译:乘法关系是表达偏替偏替(或标准)的最强大的技术之一。在本文中,我们提出了各种犹豫乘法模糊功率聚集几何运算符(MAGDM)问题,用于犹豫乘法信息。在本文中,我们首先为犹豫乘法模糊数发育一些兼容性措施,基于该求乘值,基于该求乘值,基于该求乘数,基于该兼容性乘法模糊数。然后我们提出了几种聚合技术,并调查了它们的性质。最后,我们开发了两个属性组决策的两种方法,具有犹豫的乘法模糊信息,并说明了一个真实的世界示例来显示所提出的运营商的行为。

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