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On the solvability of bipolar max-product fuzzy relation equations with the product negation

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URI: http://hdl.handle.net/10498/34654

DOI: 10.1016/j.cam.2018.09.051

ISSN: 0377-0427

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Author/s
Cornejo Piñero, María EugeniaAuthority UCA; Lobo Palacios, DavidAuthority UCA; Medina Moreno, JesúsAuthority UCA
Date
2019
Department
Matemáticas
Source
Journal of Computational and Applied Mathematics - Vol. 354 pp. 520-532
Abstract
This paper studies the solvability of the max-product fuzzy relation equations in which a negation operator is considered. Specifically, the residuated negation of the product t-norm has been introduced in these equations in order to increase the flexibility of the standard fuzzy relation equations introduced by Sanchez in 1976. The solvability and the set of solutions of these bipolar equations have been studied in different scenarios, depending on the considered number of variables and equations.
Subjects
Bipolar fuzzy relation equations; Max-product composition; Negation operator
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