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A generalized golden rule representative value for multiple-criteria decision analysis

Citation

Liu, Z and Xiao, F and Lin, C-T and Kang, BH and Cao, Z, A generalized golden rule representative value for multiple-criteria decision analysis, IEEE Transactions on Systems, Man, and Cybernetics: Systems pp. 1-12. ISSN 2168-2216 (2019) [Refereed Article]


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DOI: doi:10.1109/TSMC.2019.2919243

Abstract

Multicriteria decision analysis evaluates multiple conflicting criteria in decision making, but conflicting criteria are typical in evaluating options. As the existing ordering operations involved in multicriteria decision making cannot easily be implemented with intervals, we assume that scalar representative values with intervals can effectively avoid this issue. To deal with interval-valued criteria, we propose a generalized golden rule representative value approach, which involves the sigmoid function of backpropagation neural networks to tune parameters. Our approach considers the uncertainties and side effects of the interval variables to improve individual scalar representative values. Based on numerical examples, we address the effectiveness of the proposed approach, and we provide a specific application concerning multicriteria decision making with interval criteria satisfaction.

Item Details

Item Type:Refereed Article
Keywords:comparison system, golden rule representative value, interval valued, multicriteria decision function, sigmoid function, uncertainty, uzzy rule
Research Division:Information and Computing Sciences
Research Group:Artificial Intelligence and Image Processing
Research Field:Neural, Evolutionary and Fuzzy Computation
Objective Division:Defence
Objective Group:Defence
Objective Field:Intelligence
UTAS Author:Kang, BH (Professor Byeong Kang)
UTAS Author:Cao, Z (Mr Zehong Cao)
ID Code:133136
Year Published:2019
Deposited By:Information and Communication Technology
Deposited On:2019-06-13
Last Modified:2019-06-13
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