On matrix equations in a class of complete and completely distributive lattices
Fuzzy Sets and Systems
Fuzzy Sets and Systems
Determinant theory for D01-lattice matrices
Fuzzy Sets and Systems
On the min-max composition of fuzzy matrices
Fuzzy Sets and Systems
Resolution of matrix equations over arbitrary Brouwerian lattices
Fuzzy Sets and Systems
Computationally efficient sup-t transitive closure for sparse fuzzy binary relations
Fuzzy Sets and Systems
On nilpotency of generalized fuzzy matrices
Fuzzy Sets and Systems
On generalized fuzzy matrices with periods
Fuzzy Sets and Systems
On transitivity of generalized fuzzy matrices
Fuzzy Sets and Systems
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In this paper, we give some properties of compositions of matrices whose elements belong to a distributive lattice. We also construct an idempotent matrix from a given matrix, and factor a matrix into a product of a square matrix and a rectangular matrix of the same dimension, this square matrix has reflexivity and transitivity. The main results obtained in this paper are generalizations of previous results on fuzzy matrices by Ragab, Emam and Hashimato.