E-free objects and E-locality for completely regular semigroups.
Displaying 581 – 600 of 2557
E-free objects in E-variétés of inverse rings.
J.O. Loyola (1997)
Semigroup forum
Ein fast-Jordan-Hölder Satz für Fastideale.
H. Jürgensen (1982)
Semigroup forum
Eine Bemerkung zur eindeutigen Primfaktorenzerlegung in Halbgruppen.
H. Wäsche (1969)
Elemente der Mathematik
Einige Bemerkungen zur Verzweigung des Punktes durch einen Komplex von Transformationen
Květomil Stach (1972)
Acta Universitatis Carolinae. Mathematica et Physica
Einige neue Resultate über abstrakte Halbgruppen
Hans-Jürgen Hoehnke (1966)
Colloquium Mathematicae
Elasticity in certain block monoids via the Euclidean table
SooAh Chang, Scott T. Chapman, William W. Smith (2007)
Mathematica Slovaca
Elementary ...-languages and finite semilattices of groups.
C. Maxson, M. Zeller (1976/1977)
Semigroup forum
Elementary orthodox semigroups.
W. Williams, Carl Eberhart (1984)
Semigroup forum
Elementary semigroups.
W. Williams, C. Eberhart (1977/1978)
Semigroup forum
Elimination of generators in partially commutative structures. (Élimination de générateurs dans les structures partiellement commutatives.)
Duchamp, Gérard (1991)
Séminaire Lotharingien de Combinatoire [electronic only]
Embedding any countable semigroups in a 2-generated congruence-free semigroup.
K. Byleen (1990)
Semigroup forum
Embedding finite semigroups in finite semibands of minimal depth.
J.M. Howie, E. Giraldes (1984)
Semigroup forum
Embedding in bisimple semigroups.
P.M. Higgins (1990)
Semigroup forum
Embedding in globals of finite semilattices
Matthew Gould, Joseph A. Iskra, Péter Pál Pálfy (1986)
Czechoslovak Mathematical Journal
Embedding in globals of groups and semilattices.
M. Gould, J. Iskra (1984)
Semigroup forum
Embedding inverse semigroups in coset semigroups.
D.B. McAlister (1980)
Semigroup forum
Embedding properties of endomorphism semigroups
João Araújo, Friedrich Wehrung (2009)
Fundamenta Mathematicae
Denote by PSelf Ω (resp., Self Ω) the partial (resp., full) transformation monoid over a set Ω, and by Sub V (resp., End V) the collection of all subspaces (resp., endomorphisms) of a vector space V. We prove various results that imply the following: (1) If card Ω ≥ 2, then Self Ω has a semigroup embedding into the dual of Self Γ iff . In particular, if Ω has at least two elements, then there exists no semigroup embedding from Self Ω into the dual of PSelf Ω. (2) If V is infinite-dimensional, then...
Embedding semigroups by translational hulls.
H.J. Weinert, R.D. Griepentrog (1977)
Semigroup forum
Embedding semigroups in congruence-free semigroups.
W.D. Munn (1972)
Semigroup forum