[[abstract]]For the monomial ideals Q in the polynomial ring k[X1,X2,…,Xd] over a field k, we discuss the minimal monomial generating set of (Q:X), where X=(X1,X2,…,Xd) is the maximal monomial ideal of k[X1,X2,…,Xd]. Moreover, we study (Q:Xs) when s is big enough.
We determine, in a polynomial ring over a field, the arithmetical rank of certain ideals generated b...
AbstractIn this paper, we answer a question posed by Y.H. Shen. We prove that if I is an m-generated...
AbstractWe study basic properties of monomial ideals with linear quotients. It is shown that if the ...
We study monomial ideals in polynomial rings in two variables x, y over a field K. We determine vari...
Monomial ideals form an important link between commutative algebra and combinatorics. Our aim is to ...
Monomial ideals form an important link between commutative algebra and combinatorics. Our aim is to ...
Let $S$ be a polynomial ring over a field $K$ and let $I$ be a monomial ideal of $S$. We say that $I...
Let $S$ be a polynomial ring over a field $K$ and let $I$ be a monomial ideal of $S$. We say that $I...
Let $S$ be a polynomial ring over a field $K$ and let $I$ be a monomial ideal of $S$. We say that $I...
Powers of (monomial) ideals is a subject that still calls attraction in various ways. Let I ⊂ K[x1, ...
We show that the number of elements generating a squarefree monomial ideal up to radical can always ...
We show that the number of elements generating a squarefree monomial ideal up to radical can always ...
In this paper we give a combinatorial characterization of monomial ideals of the polynomial ring ...
Let k be a field and S = k [x1 , . . . , xn ] a polynomial ring. This thesis considers the structure...
We determine, in a polynomial ring over a field, the arithmetical rank of certain ideals generated b...
We determine, in a polynomial ring over a field, the arithmetical rank of certain ideals generated b...
AbstractIn this paper, we answer a question posed by Y.H. Shen. We prove that if I is an m-generated...
AbstractWe study basic properties of monomial ideals with linear quotients. It is shown that if the ...
We study monomial ideals in polynomial rings in two variables x, y over a field K. We determine vari...
Monomial ideals form an important link between commutative algebra and combinatorics. Our aim is to ...
Monomial ideals form an important link between commutative algebra and combinatorics. Our aim is to ...
Let $S$ be a polynomial ring over a field $K$ and let $I$ be a monomial ideal of $S$. We say that $I...
Let $S$ be a polynomial ring over a field $K$ and let $I$ be a monomial ideal of $S$. We say that $I...
Let $S$ be a polynomial ring over a field $K$ and let $I$ be a monomial ideal of $S$. We say that $I...
Powers of (monomial) ideals is a subject that still calls attraction in various ways. Let I ⊂ K[x1, ...
We show that the number of elements generating a squarefree monomial ideal up to radical can always ...
We show that the number of elements generating a squarefree monomial ideal up to radical can always ...
In this paper we give a combinatorial characterization of monomial ideals of the polynomial ring ...
Let k be a field and S = k [x1 , . . . , xn ] a polynomial ring. This thesis considers the structure...
We determine, in a polynomial ring over a field, the arithmetical rank of certain ideals generated b...
We determine, in a polynomial ring over a field, the arithmetical rank of certain ideals generated b...
AbstractIn this paper, we answer a question posed by Y.H. Shen. We prove that if I is an m-generated...
AbstractWe study basic properties of monomial ideals with linear quotients. It is shown that if the ...