Green's L-relation for semigroups and compactifications. (Short Communication).
Green's ...-relation and climbing mountains.
Green’s -relation for the multiplicative reduct of an idempotent semiring
The idempotent semirings for which Green’s -relation on the multiplicative reduct is a congruence relation form a subvariety of the variety of all idempotent semirings. This variety contains the variety consisting of all the idempotent semirings which do not contain a two-element monobisemilattice as a subsemiring. Various characterizations will be given for the idempotent semirings for which the -relation on the multiplicative reduct is the least lattice congruence.
Green's relations and regular elements of transformation semigroups
Green's relations and their generalizations on semigroups
Green's relations and their generalizations on semigroups are useful in studying regular semigroups and their generalizations. In this paper, we first give a brief survey of this topic. We then give some examples to illustrate some special properties of generalized Green's relations which are related to completely regular semigroups and abundant semigroups.
Green's relations for stochastic matrices
Green's Relations in Finnite Function Semigroups
Green's relations on a periodic semigroup
Green's relations on Croisot-Teissier semigroups.
Green's relations on the strong endomorphism monoid of a graph.
Green's relations, the V relation and congruences on S(X).
Green's-like relations on algebras and varieties.
Group congruences on eventually inverse semigroups
Group congruences on regular semigroups.
Group congurences on bisimple w-semigroups.
Group conjugation has non-trivial LD-identities
We show that group conjugation generates a proper subvariety of left distributive idempotent groupoids. This subvariety coincides with the variety generated by all cancellative left distributive groupoids.
Group ideals in a semigroup of measures.
Groupes de Garside
Group-like semigroups.
Groupoïdes résidués et demi-groupes nomaux