Denumerants of numerical semigroups are known to be difficult to obtain, even with small embedding dimension of the semigroups. In this work we give some results on denumerants of 3-semigroups S=S=. Closed expressions are obtained under certain conditions.Peer Reviewe
In this paper, we characterize those numerical semigroups containing hn1, n2i. From this characteriz...
summary:We study numerical semigroups $S$ with the property that if $m$ is the multiplicity of $S$...
A numerical semigroup is a submonoid of non-negative integers whose complement on this set is finite...
This is an Accepted Manuscript of an article published by Taylor & Francis Group in Quaestiones math...
AbstractWe compute the number of elements of a minimal system of generators for the congruence of a ...
The concepts of numerical semigroups plays an important role in the theory of semigroups. In this pa...
AbstractIn this paper, we characterize those numerical semigroups containing 〈n1,n2〉. From this char...
In this paper, we characterize those numerical semigroups containing 〈n1,n2〉. From this characteriza...
We study numerical semigroups S with the property that if m is the multiplicity of S and w(i) is the...
Given m is an element of N, a numerical semigroup with multiplicity m is called a packed numerical s...
We give an algorithm to compute the set of primitive elements for an embedding dimension three numer...
We will say that a numerical semigroup S is bounded by a cyclic monoid if there exist integer number...
AbstractThis paper gives a solution to the Diophantine Frobenius problem for pseudo-symmetric numeri...
Electronic version of an article published as Journal of Algebra and Its Applications, 15, 1, 2016, ...
We define the density of a numerical semigroup and study the densities of all the maximal embedding ...
In this paper, we characterize those numerical semigroups containing hn1, n2i. From this characteriz...
summary:We study numerical semigroups $S$ with the property that if $m$ is the multiplicity of $S$...
A numerical semigroup is a submonoid of non-negative integers whose complement on this set is finite...
This is an Accepted Manuscript of an article published by Taylor & Francis Group in Quaestiones math...
AbstractWe compute the number of elements of a minimal system of generators for the congruence of a ...
The concepts of numerical semigroups plays an important role in the theory of semigroups. In this pa...
AbstractIn this paper, we characterize those numerical semigroups containing 〈n1,n2〉. From this char...
In this paper, we characterize those numerical semigroups containing 〈n1,n2〉. From this characteriza...
We study numerical semigroups S with the property that if m is the multiplicity of S and w(i) is the...
Given m is an element of N, a numerical semigroup with multiplicity m is called a packed numerical s...
We give an algorithm to compute the set of primitive elements for an embedding dimension three numer...
We will say that a numerical semigroup S is bounded by a cyclic monoid if there exist integer number...
AbstractThis paper gives a solution to the Diophantine Frobenius problem for pseudo-symmetric numeri...
Electronic version of an article published as Journal of Algebra and Its Applications, 15, 1, 2016, ...
We define the density of a numerical semigroup and study the densities of all the maximal embedding ...
In this paper, we characterize those numerical semigroups containing hn1, n2i. From this characteriz...
summary:We study numerical semigroups $S$ with the property that if $m$ is the multiplicity of $S$...
A numerical semigroup is a submonoid of non-negative integers whose complement on this set is finite...