Results 51 to 60 of about 6,995,364 (281)
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E.S. Lee, P. Wang, Qingde Li
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Application of Neutrosophic Set Theory in Generalized Assignment Problem [PDF]
This paper presents the application of Neutrosophic Set Theory (NST) in solving Generalized Assignment Problem (GAP). GAP has been solved earlier under fuzzy environment. NST is a generalization of the concept of classical set, fuzzy set, interval-valued
Supriya Kar, Kajla Basu, Sathi Mukherjee
doaj
L-Fuzzy Sets and Isomorphic Lattices: Are All the “New” Results Really New? †
We review several generalizations of the concept of fuzzy sets with two- or three-dimensional lattices of truth values and study their relationship. It turns out that, in the two-dimensional case, several of the lattices of truth values considered here ...
Erich Peter Klement, Radko Mesiar
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A Comprehensive Literature Review of 50 Years of Fuzzy Set Theory
Fuzzy sets have a great progress in every scientific research area. It found many application areas in both theoretical and practical studies from engineering area to arts and humanities, from computer science to health sciences, and from life sciences ...
C. Kahraman +2 more
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New operations for interval-valued Pythagorean fuzzy set
Interval-valued Pythagorean fuzzy set (IVPFS), originally proposed by Peng and Yang, is a novel tool to deal with vagueness and incertitude. As a generalized set, IVPFS has close relationship with interval-valued intuitionistic fuzzy set (IVIFS).
Xindong Peng
semanticscholar +1 more source
Approximate Reasoning with Fuzzy Booleans [PDF]
This paper introduces, in analogy to the concept of fuzzy numbers, the concept of fuzzy booleans, and examines approximate reasoning with the compositional rule of inference using fuzzy booleans.
Broek, P.M. van den, Noppen, J.A.R.
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In this paper we generalize the intuitionistic fuzzy set (IFS), paraconsistent set, and intuitionistic set to the neutrosophic set (NS). Several examples are presented.
Smarandache, Florentin
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Probability on fuzzy sets and ϵ-fuzzy sets
AbstractThis research investigates the development of probability calculi for fuzzy sets (abbreviated FS's). Two FS algebras are employed, each as a basis for a FS probability calculus. One employs minima for FS intersections and consequently maxima for unions.
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Fuzzy Galois connections on fuzzy sets
In fairly elementary terms this paper presents how the theory of preordered fuzzy sets, more precisely quantale-valued preorders on quantale-valued fuzzy sets, is established under the guidance of enriched category theory.
García, Javier Gutiérrez +2 more
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By an intuitionistic fuzzy set (IFS) the author understands a pair of generalized characteristic functions and hence a generalization of a fuzzy set. These two functions for each point of the universe of discourse describe separately its degrees of membership and of nonmembership with respect to the IFS they characterize.
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