All maximal Clifford semigroups of matrices are identified up to isomorphism. If the ground field of the matrices is finite, then there exists a unique Clifford semigroup of maximum order
AbstractFinite semigroups of n by n matrices over the naturals are characterized both by algebraic a...
summary:Let $n$ be a positive integer, and $C_{n} (r)$ the set of all $n\times n$ $r$-circulant mat...
summary:Let $n$ be a positive integer, and $C_{n} (r)$ the set of all $n\times n$ $r$-circulant mat...
All maximal Clifford semigroups of matrices are identified up to isomorphism. If the ground field of...
There is a large amount of published work in the last decade on finiteness conditionsof monoids and ...
AbstractThe class semigroup of a commutative integral domainRis the semigroupS(R) of the isomorphism...
AbstractIf M is a maximal (proper) subsemigroup of a finite semigroup S, then M contains all but one...
Yang (1999) classified the maximal inverse subsemigroups of all the ideals of the symmetric inverse ...
AbstractIf M is a maximal (proper) subsemigroup of a finite semigroup S, then M contains all but one...
AbstractThe maximal monoids of the form FSF are studied, where F is a nonnegative idempotent matrix ...
AbstractThe maximal monoids of the form FSF are studied, where F is a nonnegative idempotent matrix ...
A semigroup S is called F−semigroup if there exists a group congruence ρ on S such that every ρ −cla...
Computational semigroup theory involves the study and implementation of algorithms to compute with s...
Work of Clifford, Munn and Ponizovskii parameterized the irreducible representations of a finite sem...
Abstract. Work of Clifford, Munn and Ponizovskĭı parameterized the irreducible representations of a...
AbstractFinite semigroups of n by n matrices over the naturals are characterized both by algebraic a...
summary:Let $n$ be a positive integer, and $C_{n} (r)$ the set of all $n\times n$ $r$-circulant mat...
summary:Let $n$ be a positive integer, and $C_{n} (r)$ the set of all $n\times n$ $r$-circulant mat...
All maximal Clifford semigroups of matrices are identified up to isomorphism. If the ground field of...
There is a large amount of published work in the last decade on finiteness conditionsof monoids and ...
AbstractThe class semigroup of a commutative integral domainRis the semigroupS(R) of the isomorphism...
AbstractIf M is a maximal (proper) subsemigroup of a finite semigroup S, then M contains all but one...
Yang (1999) classified the maximal inverse subsemigroups of all the ideals of the symmetric inverse ...
AbstractIf M is a maximal (proper) subsemigroup of a finite semigroup S, then M contains all but one...
AbstractThe maximal monoids of the form FSF are studied, where F is a nonnegative idempotent matrix ...
AbstractThe maximal monoids of the form FSF are studied, where F is a nonnegative idempotent matrix ...
A semigroup S is called F−semigroup if there exists a group congruence ρ on S such that every ρ −cla...
Computational semigroup theory involves the study and implementation of algorithms to compute with s...
Work of Clifford, Munn and Ponizovskii parameterized the irreducible representations of a finite sem...
Abstract. Work of Clifford, Munn and Ponizovskĭı parameterized the irreducible representations of a...
AbstractFinite semigroups of n by n matrices over the naturals are characterized both by algebraic a...
summary:Let $n$ be a positive integer, and $C_{n} (r)$ the set of all $n\times n$ $r$-circulant mat...
summary:Let $n$ be a positive integer, and $C_{n} (r)$ the set of all $n\times n$ $r$-circulant mat...