Fuzzy Relation Equations and Their Applications to Knowledge Engineering
Fuzzy Relation Equations and Their Applications to Knowledge Engineering
A comparative study of fuzzy rough sets
Fuzzy Sets and Systems
Modal-style operators in qualitative data analysis
ICDM '02 Proceedings of the 2002 IEEE International Conference on Data Mining
On the minimal solutions of max--min fuzzy relational equations
Fuzzy Sets and Systems
System of fuzzy relation equations with inf-→ composition: Complete set of solutions
Fuzzy Sets and Systems
Formal concept analysis via multi-adjoint concept lattices
Fuzzy Sets and Systems
Concept lattices of fuzzy contexts: Formal concept analysis vs. rough set theory
International Journal of Approximate Reasoning
Computing the lattice of all fixpoints of a fuzzy closure operator
IEEE Transactions on Fuzzy Systems - Special section on computing with words
On fuzzy relational equations and the covering problem
Information Sciences: an International Journal
Multi-adjoint property-oriented and object-oriented concept lattices
Information Sciences: an International Journal
Possibility theory and formal concept analysis: Characterizing independent sub-contexts
Fuzzy Sets and Systems
Information Sciences: an International Journal
A Possibility-Theoretic View of Formal Concept Analysis
Fundamenta Informaticae - New Frontiers in Scientific Discovery - Commemorating the Life and Work of Zdzislaw Pawlak
A comparative study of adjoint triples
Fuzzy Sets and Systems
Solving systems of fuzzy relation equations by fuzzy property-oriented concepts
Information Sciences: an International Journal
Multi-adjoint relation equations: Definition, properties and solutions using concept lattices
Information Sciences: an International Journal
Hi-index | 0.07 |
An important goal in the fuzzy relation equations framework is to obtain the whole set of solutions. This paper introduces algebraic properties in the multi-adjoint concept lattice setting. Moreover, using the relationship between these concept lattices and multi-adjoint relation equations, the complete set of solutions of these general equations is characterized and computed, avoiding the necessity of considering minimal solutions.