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INCOMPLETE AHP PAIRWISE MATRIX RECONSTRUCTION USING A NEURAL NETWORK-BASED MODEL

机译:基于神经网络的AHP对偶矩阵重构不完全

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摘要

The Analytic Hierarchy Process (AHP) is a decision making method that has been widely used to obtain a ranking of alternatives, based on diverse criteria, that are placed in a hierarchical structure. At each level of the structure, the comparison of criteria is carried out using pairwise matrices. The decision maker completes matrices according to its judgments and the preference alternative values are obtained by the calculus of principal eigenvectors. If these matrices have missing elements, they must be completed previous to the calculation of the principal eigenvector. Also, if the comparison judgments between pairs are inconsistent, some methods to improve the consistency must be used, so that the results are coherent. In this paper we present a method based on a Multi Layer Perceptron (MLP) neural network that complete the pairwise matrices and improve its consistence simultaneously.
机译:层次分析法(AHP)是一种决策方法,已广泛用于基于放置在层次结构中的各种标准来获得替代方案的排名。在结构的每个级别,使用成对矩阵进行标准比较。决策者根据自己的判断完成矩阵,并通过主特征向量的演算获得偏好替代值。如果这些矩阵缺少元素,则必须在计算主特征向量之前完成它们。同样,如果对之间的比较判断不一致,则必须使用一些提高一致性的方法,以使结果一致。在本文中,我们提出了一种基于多层感知器(MLP)神经网络的方法,该方法可以完成成对矩阵并同时提高其一致性。

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