AbstractWe introduce techniques to derive estimates for the degrees of the generators of the integral closure of several classes of Rees algebras of modules, and to bound the length of normalization processes. In the case of regular base rings, the bounds are expressed in terms of Buchsbaum–Rim multiplicities and a module version of Briançon–Skoda numbers
AbstractWe consider certain regular algebras of global dimension four that map surjectively onto the...
Abstract. Upper bounds are established on the shifts in a minimal resolution of a multi-graded modul...
AbstractWe give two kinds of bounds for the Castelnuovo–Mumford regularity of the canonical module a...
AbstractWe introduce techniques to derive estimates for the degrees of the generators of the integra...
Abstract. We present a new algorithm to compute the integral closure of a reduced Noetherian ring in...
Regularity of an ideal I is de�ned to be the minimal number r such thatthe i-th syzygy module of I i...
AbstractThe Castelnuovo–Mumford regularity of a module gives a rough measure of its complexity. We b...
AbstractLet R be a commutative ring and G a free R-module with finite rank e>0. For any R-submodule ...
AbstractFor a graded algebra A, its jdeg(A) is a global degree that can be used to study issues of c...
Abstract: We present an algorithm to compute the integral closure of a reduced Noetherian ring in it...
Abstract. We introduce the technique of tracking numbers of graded algebras and modules. It is a mod...
AbstractThe supremum of reduction numbers of ideals having principal reductions is expressed in term...
We present a new algorithm to compute the integral closure of a reduced Noetherian ring in its total...
International audienceBased on a criterion due to Kneser, we present new results for the degree of f...
Abstract. Bounds for the Castelnuovo-Mumford regularity of Ext modules, over a polynomial ring over ...
AbstractWe consider certain regular algebras of global dimension four that map surjectively onto the...
Abstract. Upper bounds are established on the shifts in a minimal resolution of a multi-graded modul...
AbstractWe give two kinds of bounds for the Castelnuovo–Mumford regularity of the canonical module a...
AbstractWe introduce techniques to derive estimates for the degrees of the generators of the integra...
Abstract. We present a new algorithm to compute the integral closure of a reduced Noetherian ring in...
Regularity of an ideal I is de�ned to be the minimal number r such thatthe i-th syzygy module of I i...
AbstractThe Castelnuovo–Mumford regularity of a module gives a rough measure of its complexity. We b...
AbstractLet R be a commutative ring and G a free R-module with finite rank e>0. For any R-submodule ...
AbstractFor a graded algebra A, its jdeg(A) is a global degree that can be used to study issues of c...
Abstract: We present an algorithm to compute the integral closure of a reduced Noetherian ring in it...
Abstract. We introduce the technique of tracking numbers of graded algebras and modules. It is a mod...
AbstractThe supremum of reduction numbers of ideals having principal reductions is expressed in term...
We present a new algorithm to compute the integral closure of a reduced Noetherian ring in its total...
International audienceBased on a criterion due to Kneser, we present new results for the degree of f...
Abstract. Bounds for the Castelnuovo-Mumford regularity of Ext modules, over a polynomial ring over ...
AbstractWe consider certain regular algebras of global dimension four that map surjectively onto the...
Abstract. Upper bounds are established on the shifts in a minimal resolution of a multi-graded modul...
AbstractWe give two kinds of bounds for the Castelnuovo–Mumford regularity of the canonical module a...
DOI
Add to ORKG