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  • The aim of this contribution is to apply the theory of bideterminants and to show that solvability of a system of fuzzy relation equations can be investigated with the help of them. We will investigate a subclass of similarity matrices over a semiring reduct of a residuated lattice and show that they are results of elementary transformations of the unit matrix. We will investigate applicability of Cramer's rule to a system of fuzzy relation equations with a similarity matrix of coefficients.
  • The aim of this contribution is to apply the theory of bideterminants and to show that solvability of a system of fuzzy relation equations can be investigated with the help of them. We will investigate a subclass of similarity matrices over a semiring reduct of a residuated lattice and show that they are results of elementary transformations of the unit matrix. We will investigate applicability of Cramer's rule to a system of fuzzy relation equations with a similarity matrix of coefficients. (en)
Title
  • Cramer?s Rule for Systems of Fuzzy Relation Equations
  • Cramer?s Rule for Systems of Fuzzy Relation Equations (en)
skos:prefLabel
  • Cramer?s Rule for Systems of Fuzzy Relation Equations
  • Cramer?s Rule for Systems of Fuzzy Relation Equations (en)
skos:notation
  • RIV/61988987:17610/11:A12012L2!RIV12-AV0-17610___
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  • P(IAA108270902)
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  • 192182
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  • RIV/61988987:17610/11:A12012L2
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  • Vectorial semilinear space; Bideterminant; Linear dependence (en)
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  • [9BEA9673ACBD]
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  • Surabya
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  • Proceedings of 2011 IFSA World Vongress - AFSS INternational Conference
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  • Perfiljeva, Irina
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  • Neuveden
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  • 978-602-99359-0-5
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  • 17610
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