A geometric averaging procedure for constructing supertransitive approximation to binary comparison matrices

DOI10.1016/0165-0114(82)90029-XzbMath0493.90003MaRDI QIDQ1168873

Ram Narasimhan

Publication date: 1982

Published in: Fuzzy Sets and Systems (Search for Journal in Brave)

zbMATH Keywords

consistencytransitivityinconsistencyimportance weightsaveraging procedurebinary comparison matricesfuzzy evaluations of alternativesmultiple objective decisionpairwise judgment matricessupertransitive approximation

Mathematics Subject Classification ID

Decision theory (91B06) Sensitivity, stability, parametric optimization (90C31) Management decision making, including multiple objectives (90B50) Theory of fuzzy sets, etc. (03E72)

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Fuzzy goal programming - an additive model ⋮ Ranking alternatives - comparison of different methods based on binary comparison matrices ⋮ Transitive matrices, strict preference order and ordinal evaluation operators ⋮ WEAK CONSISTENCY AND QUASI-LINEAR MEANS IMPLY THE ACTUAL RANKING ⋮ Deriving weights from general pairwise comparison matrices ⋮ Fuzzy goal programming -- a parametric approach ⋮ REVISED HIERARCHICAL ANALYSIS METHOD BASED ON CRISP AND FUZZY ENTRIES ⋮ EOWA AND EOWG OPERATORS FOR AGGREGATING LINGUISTIC LABELS BASED ON LINGUISTIC PREFERENCE RELATIONS ⋮ Scaling binary comparison matrices: A comment on Narasimhan's proposal and other methods ⋮ CONSISTENCY IN THE ANALYTIC HIERARCHY PROCESS: A NEW APPROACH ⋮ Bi-criteria multi facility location problem in fuzzy environment ⋮ A neural network technique in modeling multiple criteria multiple person decision making ⋮ An expert system for multiobjective decision making: Application of fuzzy linguistic preferences and goal programming ⋮ A note on the analysis of subjective judgement matrices ⋮ The geometric consistency index: approximated thresholds

Cites Work

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• On E -Spaces and their Relation to Other Classes of Probabilistic Metric Spaces
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