Semigroups with n-closed subsets.
Displaying 1861 – 1880 of 2557
Semigroups with No Non-Zero Nilpotent Elements.
Donald H. Adams (1971)
Mathematische Zeitschrift
Semigroups with only finitely many regular ... -classes.
K.D. jr. Magill (1982)
Semigroup forum
Semigroups with strong and nonstrong magnifying elements.
M. Gutan (1996)
Semigroup forum
Semigroup-theoretical characterizations of arithmetical invariants with applications to numerical monoids and Krull monoids
Víctor Blanco, Pedro A. García-Sánchez, Alfred Geroldinger (2010)
Actes des rencontres du CIRM
Arithmetical invariants—such as sets of lengths, catenary and tame degrees—describe the non-uniqueness of factorizations in atomic monoids.We study these arithmetical invariants by the monoid of relations and by presentations of the involved monoids. The abstract results will be applied to numerical monoids and to Krull monoids.
Semilattice decomposition of n(2)-permutable semigroups.
A. Nagy (1993)
Semigroup forum
Semilattice decomposition of semigroups.
M.S. Putcha (1974)
Semigroup forum
Semilattice decomposition of semigroups.
M. Ciric, S. Bogdanovic (1996)
Semigroup forum
Semilattice Indecomposable semigroups with a unique Idempotent.
T. Tamura (1982)
Semigroup forum
Semilattices are globally determined.
Y. Kobayashi (1984)
Semigroup forum
Semilattices of bisimple inverse semigroups.
H.R.K. Iyengar (1971)
Semigroup forum
Semilattices of bisimple orthodox semigroups.
D.R. LaTorre (1974)
Semigroup forum
Semilattices of groups with distributive congruence lattice.
J. B. Fountain, P. Lockley (1977)
Semigroup forum
Semilattices of left reversible semigroups.
K.E. Osondu (1979)
Semigroup forum
Semilattices of proper inverse semigroups.
D.W. Hardy, Y. Tirasupa (1976/1977)
Semigroup forum
Semimodularity and weak modularity in subalgebra lattices of completely simple semigroups.
K.G. Johnston (1986)
Semigroup forum
Semimodularity of the Congruence Lattice on Regular ...-Semigroups.
A. Cherubini, C. Bonzini (1990)
Monatshefte für Mathematik
Semimodules over ordered rings.
J. M. Firsov (1977/1978)
Semigroup forum
Seminearrings, seminearfields and their semigroup-theoretical background.
J. Welnert (1982)
Semigroup forum
Semirings embedded in a completely regular semiring
M. K. Sen, S. K. Maity (2004)
Acta Universitatis Palackianae Olomucensis. Facultas Rerum Naturalium. Mathematica
Recently, we have shown that a semiring is completely regular if and only if is a union of skew-rings. In this paper we show that a semiring satisfying can be embedded in a completely regular semiring if and only if is additive separative.