Factorable congruences and factorable congruence blocks on powers of a finite algebra
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Jaromír Duda (1992)
Czechoslovak Mathematical Journal
Iskander, A.A. (1996)
Acta Mathematica Universitatis Comenianae. New Series
Länger, Helmut (1990)
Mathematica Pannonica
Benoit Larose (2002)
Discussiones Mathematicae Graph Theory
We give several characterisations of strongly projective graphs which generalise in many respects odd cycles and complete graphs [7]. We prove that all known families of projective graphs contain only strongly projective graphs, including complete graphs, odd cycles, Kneser graphs and non-bipartite distance-transitive graphs of diameter d ≥ 3.
Jiří Demel (1982)
Kybernetika
König, Roman (2002)
Séminaire Lotharingien de Combinatoire [electronic only]
Ivan Chajda, Jaromír Duda (1982)
Commentationes Mathematicae Universitatis Carolinae
Symeon Bozapalides, Anestis Firarides (1982)
Monatshefte für Mathematik
Prakit Jampachon, Yeni Susanti, Klaus Denecke (2012)
Discussiones Mathematicae - General Algebra and Applications
Four-part semigroups form a new class of semigroups which became important when sets of Boolean operations which are closed under the binary superposition operation f + g := f(g,...,g), were studied. In this paper we describe the lattice of all subsemigroups of an arbitrary four-part semigroup, determine regular and idempotent elements, regular and idempotent subsemigroups, homomorphic images, Green's relations, and prove a representation theorem for four-part semigroups.
Čupona, Ǵorǵi, Celakoski, Naum, Janeva, Biljana (1999)
Novi Sad Journal of Mathematics
Pavel Růžička (2008)
Fundamenta Mathematicae
We prove that there is a distributive (∨,0,1)-semilattice of size ℵ₂ such that there is no weakly distributive (∨,0)-homomorphism from to with 1 in its range, for any algebra A with either a congruence-compatible structure of a (∨,1)-semi-lattice or a congruence-compatible structure of a lattice. In particular, is not isomorphic to the (∨,0)-semilattice of compact congruences of any lattice. This improves Wehrung’s solution of Dilworth’s Congruence Lattice Problem, by giving the best cardinality...
J.C. Rosales (1995)
Semigroup forum
Samhan, Marouf A., Ahsanullah, T.M.G. (1994)
International Journal of Mathematics and Mathematical Sciences
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