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首页> 外文期刊>Neural computing & applications >Multiple attribute group decision-making method based on neutrosophic number generalized hybrid weighted averaging operator
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Multiple attribute group decision-making method based on neutrosophic number generalized hybrid weighted averaging operator

机译:基于中性学数字通用混合加权平均运算符的多个属性组决策方法

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摘要

Neutrosophic number is an important tool which is used to express indeterminate evaluation information. The purpose of the paper is to propose some aggregation operators based on neutrosophic number, which are used to handle multiple attribute group decision-making problems. Firstly, we introduce the definition, the properties and the operational laws of the neutrosophic numbers, and the possibility degree function is briefly introduced. Then, some neutrosophic number operators are proposed, such as the neutrosophic number weighted arithmetic averaging operator, the neutrosophic number ordered weighted arithmetic averaging operator, the neutrosophic number hybrid weighted arithmetic averaging operator, the neutrosophic number weighted geometric averaging operator, the neutrosophic number ordered weighted geometric averaging operator, the neutrosophic number hybrid weighted geometric averaging operator, the neutrosophic number generalized weighted averaging operator, the neutrosophic number generalized ordered weighted averaging operator, the neutrosophic number generalized hybrid weighted averaging (NNGHWA) operator. Furthermore, some properties of these operators are discussed. Moreover, a multiple attribute group decision-making method based on the NNGHWA operator is proposed. Finally, an illustrative example is proposed to demonstrate the practicality and effectiveness of the method.
机译:中性学数字是一种重要的工具,用于表达不确定的评估信息。本文的目的是提出基于中性学数字的一些聚合运算符,用于处理多个属性组决策问题。首先,我们介绍中性量的定义,属性和操作规律,简要介绍了可能性度函数。然后,提出了一些中性学数字运算符,例如中性学数字加权算术平均运算符,中性学数字有序加权算术平均运算符,中节芯数混合加权算术平均操作员,中性脚下的重量几何平均操作员,中性量的数字有序加权几何平均操作员,中性学数字混合加权几何平均操作员,中性学数字广义加权平均操作员,中性学数字广义有序加权平均操作员,中性学数字广义混合加权平均(NNGHWA)操作员。此外,讨论了这些运营商的一些属性。此外,提出了一种基于NNGHWA运算符的多个属性组决策方法。最后,提出了说明性示例以证明该方法的实用性和有效性。

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