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Dynamic Fuzzy Preference Relations
Fourth International Conference on Fuzzy Systems and Knowledge Discovery (FSKD 2007), 2007In this paper, we present a class of new preference relations-dynamic fuzzy preference relations in which all the elements are the variables of time, and study some of their desirable properties. We also give a straightforward method for deriving the priority weights of dynamic fuzzy preference relations, and then develop an approach to constructing ...
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Prioritising Preference Relations
1993We describe some ideas and results about the following problem: Given a set, a family of “preference relations” on the set, and a “priority” among those preference relations, which elements of the set are best? That is, which elements are most preferred by a consensus of the preference relations which takes account of their relative priority?
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Consensus with Preference Relations
2015The iteration-based consensus model and the LP-based consensus model for the GDM with preference relations are proposed to deal with the individual consistency in the consensus building.
Yucheng Dong, Jiuping Xu
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Topology and Preference Relations
2020In this essay we assume familiarity with the basic ideas in mathematical economics, and we discuss the influence of topological ideas on the theory of preference relations and utility functions.
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International Journal of Intelligent Systems, 1991
Summary: Triangular norms, conorms, and negation functions are used as interpretations for propositional connectives in a multiple-valued logic model for fuzzy binary relations of weak preference, strict preference, and indifference. It is shown that the Law of Contradiction is a necessary condition for the very existence of reflexive transitive fuzzy ...
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Summary: Triangular norms, conorms, and negation functions are used as interpretations for propositional connectives in a multiple-valued logic model for fuzzy binary relations of weak preference, strict preference, and indifference. It is shown that the Law of Contradiction is a necessary condition for the very existence of reflexive transitive fuzzy ...
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Preference structures I: Distances between transitive preference relations†
The Journal of Mathematical Sociology, 1973This paper generalizes the Kemeny‐Snell distance function for distances between weak orderings to a distance function for the collection of all partial orderings of a set. This generalization explains some of the seemingly strange properties of the Kemeny‐Snell distance, and extends it to such important classes of orderings as semiorders and interval ...
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Spatial preference in relation to curriculum
2022Educational buildings present complex layouts due to their programs, functional schemes, strict demarcation or uncertainty of circulation routes, and social spaces, especially if the building is a transformed one with various university-level disciplines packed together.
Pektetik, U., Edgü, Erincik
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Canonical Fuzzy Preference Relations
2019Fuzzy preference matrices are an important tool for group decision making. Often not all group members are willing or able to provide their preferences in the form of fuzzy preference matrices but only in the form of crisp rank orders of options. In this paper we introduce the concepts of reciprocal canonical fuzzy preference matrices and preference ...
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