Inverse problem in fuzzy relational equations
Fuzzy Sets and Systems
Processing in relational structures: fuzzy relational equations
Fuzzy Sets and Systems - Special memorial volume on foundations of fuzzy reasoning
s-t fuzzy relational equations
Fuzzy Sets and Systems
Fuzzy sets and fuzzy logic: theory and applications
Fuzzy sets and fuzzy logic: theory and applications
Solvability criteria for systems of fuzzy relation equations
Fuzzy Sets and Systems
Solving fuzzy relational equations through logical filtering
Fuzzy Sets and Systems
A new look at solving a system of fuzzy relational equations
Fuzzy Sets and Systems
Some properties of minimal solutions for a fuzzy relation equation
Fuzzy Sets and Systems
Solution algorithms for fuzzy relational equations with max-product composition
Fuzzy Sets and Systems
Unattainable solutions of a fuzzy relation equation
Fuzzy Sets and Systems
Resolution of composite fuzzy relation equations based on Archimedean triangular norms
Fuzzy Sets and Systems
Method of solution to fuzzy equations in a complete Brouwerian lattice
Fuzzy Sets and Systems
Fuzzy Relation Equations and Their Applications to Knowledge Engineering
Fuzzy Relation Equations and Their Applications to Knowledge Engineering
New algorithms for solving fuzzy relation equations
Mathematics and Computers in Simulation
Some specific types of fuzzy relation equations
Information Sciences—Informatics and Computer Science: An International Journal
Fuzzy relation equations for coding/decoding processes of images and videos
Information Sciences—Informatics and Computer Science: An International Journal
Fuzzy Relation Equations (II): The Branch-point-solutions and the Categorized Minimal Solutions
Soft Computing - A Fusion of Foundations, Methodologies and Applications
System of fuzzy relation equations as a continuous model of IF-THEN rules
Information Sciences: an International Journal
Studies in fuzzy relations over fuzzy subsets
Fuzzy Sets and Systems
On the relation between equations with max-product composition and the covering problem
Fuzzy Sets and Systems
On the minimal solutions of max--min fuzzy relational equations
Fuzzy Sets and Systems
An algorithm for solving fuzzy relation equations with max-T composition operator
Information Sciences: an International Journal
Infinite fuzzy relation equations with continuous t-norms
Information Sciences: an International Journal
On the resolution and optimization of a system of fuzzy relational equations with sup-T composition
Fuzzy Optimization and Decision Making
Information Sciences: an International Journal
Deriving minimal solutions for fuzzy relation equations with max-product composition
Information Sciences: an International Journal
Computers and Industrial Engineering
Minimizing a nonlinear function under a fuzzy max-t-norm relational equation constraint
Expert Systems with Applications: An International Journal
On fuzzy relational equations and the covering problem
Information Sciences: an International Journal
Fuzzy equations max-* with conditionally cancellative operations
Information Sciences: an International Journal
Novel approximate solving algorithm for fuzzy relational equations
Mathematical and Computer Modelling: An International Journal
Solution to the covering problem
Information Sciences: an International Journal
Linear optimization with bipolar max-min constraints
Information Sciences: an International Journal
Linear optimization problem constrained by fuzzy max-min relation equations
Information Sciences: an International Journal
Resolution of a system of the max-product fuzzy relation equations using LºU-factorization
Information Sciences: an International Journal
An algorithm for solving optimization problems with fuzzy relational inequality constraints
Information Sciences: an International Journal
Some properties of infinite fuzzy relational equations with sup-inf composition
Information Sciences: an International Journal
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This study is concerned with fuzzy relation equations with continuous t-norms in the form ATR=B, where A and B are the fuzzy subsets of X and Y, respectively; R@?XxY is a fuzzy relation, and T is a continuous t-norm. The problem is how to determine A from R and B. First, an ''if and only if'' condition of being solvable is presented. Novel algorithms are then presented for determining minimal solutions when X and Y are finite. The proposed algorithms generate all minimal solutions for the equations, making them efficient solving procedures.