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  • This contribution studies isomorphisms of fuzzy measure spaces and related notions, namely cardinal fuzzy measure spaces and fuzzy measure spaces closed under isomorphisms with respect to permutation groups. By these special fuzzy measure spaces, a characterization of ?-fuzzy integrals that are for a given function invariant with respect to permutations from a group of permutations is provided.
  • This contribution studies isomorphisms of fuzzy measure spaces and related notions, namely cardinal fuzzy measure spaces and fuzzy measure spaces closed under isomorphisms with respect to permutation groups. By these special fuzzy measure spaces, a characterization of ?-fuzzy integrals that are for a given function invariant with respect to permutations from a group of permutations is provided. (en)
Title
  • A Characterization of Fuzzy Integrals Invariant with Respect to Permutation Groups
  • A Characterization of Fuzzy Integrals Invariant with Respect to Permutation Groups (en)
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  • A Characterization of Fuzzy Integrals Invariant with Respect to Permutation Groups
  • A Characterization of Fuzzy Integrals Invariant with Respect to Permutation Groups (en)
skos:notation
  • RIV/61988987:17610/12:A13017JZ!RIV13-MSM-17610___
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  • P(ED1.1.00/02.0070)
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  • 120057
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  • RIV/61988987:17610/12:A13017JZ
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  • fuzzy integrals; permutation invariance; permutation groups (en)
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  • [3D2FDCF715DA]
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  • Catania, Italy
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  • Heidelberg
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  • Advances on Computational Intelligence
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  • Dvořák, Antonín
  • Holčapek, Michal
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  • Springer-Verlag
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  • 978-3-642-31723-1
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  • 17610
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