基于各种应用寻找一致的配对比较矩阵的综述

IF 0.9 Q3 STATISTICS & PROBABILITY Journal of Reliability and Statistical Studies Pub Date : 2024-06-05 DOI:10.13052/jrss0974-8024.1713
Shalu Kaushik, Sangeeta Pant, L. K. Joshi, Anuj Kumar, Mangey Ram
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引用次数: 0

摘要

多标准决策(MCDM)是一个重要的过程,它为解决日常生活中遇到的众多挑战性问题提供了一种系统的方法。层次分析法(AHP)是解决此类 MCDM 挑战的有效方法。在 AHP 中,这些问题的解决依赖于配对比较矩阵(PCM),它是决策框架的关键组成部分。AHP 的一个基本方面在于确保比较矩阵的一致性,以验证受访者的逻辑观点。不一致的矩阵会削弱其作为决策参考的效用,这就强调了实现 PCM 的一致性作为决策过程关键阶段的重要性。在本讨论中,我们将深入探讨各种方法,旨在得出一个完善且一致的 PCM,以取代原来不一致的版本。为便于理解,我们根据建议的方法和具体重点对参考文献进行了分类。
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A Review Based on Various Applications to Find a Consistent Pairwise Comparison Matrix
Multi-criteria decision-making (MCDM) is a crucial process that provides a systematic approach to resolving numerous challenging problems encountered in everyday life. An effective method for addressing such MCDM challenges is the Analytic Hierarchy Process (AHP). Within AHP, the resolution of these problems relies on the Pairwise Comparison Matrix (PCM), a pivotal component of the decision-making framework. A fundamental aspect of AHP lies in ensuring the consistency of the comparison matrix to validate the logical perspective of the respondents. An inconsistent matrix undermines its utility as a reference for decision-making, underscoring the significance of achieving consistency in the PCM as a pivotal stage in the decision-making process. In this discourse, we delve into various methodologies aimed at deriving a refined and consistent PCM capable of replacing the original inconsistent version. To facilitate comprehension, we categorize the references based on proposed approaches and specific focal points.
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来源期刊
CiteScore
1.60
自引率
12.50%
发文量
24
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