In this article we prove that if S is an irreducible numerical semigroup and S is generated by an interval or S has multiplicity 3 or 4, then it enjoys Toms decomposition. We also prove that if a numerical semigroup can be expressed as an expansion of a numerical semigroup generated by an interval, then it is irreducible and has Toms decomposition
summary:We study numerical semigroups $S$ with the property that if $m$ is the multiplicity of $S$...
summary:We study numerical semigroups $S$ with the property that if $m$ is the multiplicity of $S$...
Every numerical semigroup S admits a decomposition S = S1 \· · ·\Sn with Si irreducible (that is, Si...
In this article we prove that if S is an irreducible numerical semigroup and S is generated by an in...
AbstractWe introduce the class of the opened modular numerical semigroups (for brevity, OM-semigroup...
It is proved that each ideal I of a numerical semigroup S is in a unique way a finite irredundant in...
Let S and T be numerical semigroups and let k be a positive integer. We say that S is the quotient o...
A numerical semigroup is a submonoid of non-negative integers whose complement on this set is finite...
We give a characterization for irreducible numerical semigroups. From this characterization we obtai...
AbstractWe give families of irreducible numerical semigroups with even conductor and with arbitrary ...
We study two algorithms to decompose a numerical semigroup S as intersection of irreducible numerica...
It is proved that each ideal I of a numerical semigroup S is in a unique way a finite irredundant i...
A Frobenius variety is a nonempty family of numerical semi-groups closed under finite intersections ...
We characterise the numerical semigroups with a monotone Ap\'ery set (MANS-semigroups for abbreviate...
AbstractWe study those numerical semigroups that are intersections of symmetric numerical semigroups...
summary:We study numerical semigroups $S$ with the property that if $m$ is the multiplicity of $S$...
summary:We study numerical semigroups $S$ with the property that if $m$ is the multiplicity of $S$...
Every numerical semigroup S admits a decomposition S = S1 \· · ·\Sn with Si irreducible (that is, Si...
In this article we prove that if S is an irreducible numerical semigroup and S is generated by an in...
AbstractWe introduce the class of the opened modular numerical semigroups (for brevity, OM-semigroup...
It is proved that each ideal I of a numerical semigroup S is in a unique way a finite irredundant in...
Let S and T be numerical semigroups and let k be a positive integer. We say that S is the quotient o...
A numerical semigroup is a submonoid of non-negative integers whose complement on this set is finite...
We give a characterization for irreducible numerical semigroups. From this characterization we obtai...
AbstractWe give families of irreducible numerical semigroups with even conductor and with arbitrary ...
We study two algorithms to decompose a numerical semigroup S as intersection of irreducible numerica...
It is proved that each ideal I of a numerical semigroup S is in a unique way a finite irredundant i...
A Frobenius variety is a nonempty family of numerical semi-groups closed under finite intersections ...
We characterise the numerical semigroups with a monotone Ap\'ery set (MANS-semigroups for abbreviate...
AbstractWe study those numerical semigroups that are intersections of symmetric numerical semigroups...
summary:We study numerical semigroups $S$ with the property that if $m$ is the multiplicity of $S$...
summary:We study numerical semigroups $S$ with the property that if $m$ is the multiplicity of $S$...
Every numerical semigroup S admits a decomposition S = S1 \· · ·\Sn with Si irreducible (that is, Si...