We present some examples of squarefree monomial ideals whose arithmetical rank can be computed using linear algebraic considerations
When a cone is added to a simplicial complex Δ over one of its faces, we investigate the relation be...
We determine, in a polynomial ring over a field, the arithmetical rank of certain ideals generated b...
When a cone is added to a simplicial complex Δ over one of its faces, we investigate the relation be...
We present some examples of squarefree monomial ideals whose arithmetical rank can be computed using...
We develop a new general method for constructing a polynomial ideal that has the same radical as a g...
We develop a new general method for constructing a polynomial ideal that has the same radical as a g...
AbstractWe study basic properties of monomial ideals with linear quotients. It is shown that if the ...
AbstractWe study the minimal free resolution of a quadratic monomial ideal in the case where the res...
AbstractTwo-dimensional squarefree monomial ideals can be seen as the Stanley–Reisner ideals of grap...
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 ...
We determine, in a polynomial ring over a field, the arithmetical rank of certain ideals generated b...
We prove a generalization of a lemma by Schmitt and Vogel which will allows us to compute the arithm...
We give an elementary description of the maps in the linear strand of the minimal free resolution of...
We prove a generalization of a lemma by Schmitt and Vogel which will allows us to compute the arithm...
When a cone is added to a simplicial complex Δ over one of its faces, we investigate the relation be...
We determine, in a polynomial ring over a field, the arithmetical rank of certain ideals generated b...
When a cone is added to a simplicial complex Δ over one of its faces, we investigate the relation be...
We present some examples of squarefree monomial ideals whose arithmetical rank can be computed using...
We develop a new general method for constructing a polynomial ideal that has the same radical as a g...
We develop a new general method for constructing a polynomial ideal that has the same radical as a g...
AbstractWe study basic properties of monomial ideals with linear quotients. It is shown that if the ...
AbstractWe study the minimal free resolution of a quadratic monomial ideal in the case where the res...
AbstractTwo-dimensional squarefree monomial ideals can be seen as the Stanley–Reisner ideals of grap...
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 ...
We determine, in a polynomial ring over a field, the arithmetical rank of certain ideals generated b...
We prove a generalization of a lemma by Schmitt and Vogel which will allows us to compute the arithm...
We give an elementary description of the maps in the linear strand of the minimal free resolution of...
We prove a generalization of a lemma by Schmitt and Vogel which will allows us to compute the arithm...
When a cone is added to a simplicial complex Δ over one of its faces, we investigate the relation be...
We determine, in a polynomial ring over a field, the arithmetical rank of certain ideals generated b...
When a cone is added to a simplicial complex Δ over one of its faces, we investigate the relation be...