We study generalized symbolic powers and form ideals of powers and compare their growth with the growth of ordinary powers, and we discuss the question of when the graded rings attached to symbolic powers or to form ideals of powers are finitely generated
Given a set of points in space, the symbolic powers of their vanishing ideal describe the polynomial...
AbstractConsider a finite dimensional Lie algebra L with an action of a finite group G over a field ...
AbstractSymbolic powers are studied in the combinatorial context of monomial ideals. When the ideals...
We investigate symbolic powers of ideals that arise from combinatorial data. Examples include monomi...
This book discusses regular powers and symbolic powers of ideals from three perspectives– algebra, c...
This book discusses regular powers and symbolic powers of ideals from three perspectives– algebra, c...
Let A be an algebra over a field of characteristic 0 and assume A is graded by a finite group G. We ...
We prove a uniform bound on the growth of symbolic powers of arbitrary (not necessarily radical) ide...
For an algebraic structure A denote by d(A) the smallest size of a generating set for A, and let d(A...
Abstract. We study the growth of polynomials on semialgebraic sets. For this purpose we associate a ...
AbstractLet R be a commutative ring and G a free R-module with finite rank e>0. For any R-submodule ...
We prove a very powerful generalization of the theorem on generic freeness that gives countable asce...
Dedicated to the memory of Jim Wiegold. For an algebraic structure A denote by d(A) the smallest siz...
The growth of Hilbert coefficients for powers of ideals are Studied. For a graded ideal I in the pol...
We study associative $G$-graded algebras with 1 of polynomial $G$-codimension growth, where $G$ is ...
Given a set of points in space, the symbolic powers of their vanishing ideal describe the polynomial...
AbstractConsider a finite dimensional Lie algebra L with an action of a finite group G over a field ...
AbstractSymbolic powers are studied in the combinatorial context of monomial ideals. When the ideals...
We investigate symbolic powers of ideals that arise from combinatorial data. Examples include monomi...
This book discusses regular powers and symbolic powers of ideals from three perspectives– algebra, c...
This book discusses regular powers and symbolic powers of ideals from three perspectives– algebra, c...
Let A be an algebra over a field of characteristic 0 and assume A is graded by a finite group G. We ...
We prove a uniform bound on the growth of symbolic powers of arbitrary (not necessarily radical) ide...
For an algebraic structure A denote by d(A) the smallest size of a generating set for A, and let d(A...
Abstract. We study the growth of polynomials on semialgebraic sets. For this purpose we associate a ...
AbstractLet R be a commutative ring and G a free R-module with finite rank e>0. For any R-submodule ...
We prove a very powerful generalization of the theorem on generic freeness that gives countable asce...
Dedicated to the memory of Jim Wiegold. For an algebraic structure A denote by d(A) the smallest siz...
The growth of Hilbert coefficients for powers of ideals are Studied. For a graded ideal I in the pol...
We study associative $G$-graded algebras with 1 of polynomial $G$-codimension growth, where $G$ is ...
Given a set of points in space, the symbolic powers of their vanishing ideal describe the polynomial...
AbstractConsider a finite dimensional Lie algebra L with an action of a finite group G over a field ...
AbstractSymbolic powers are studied in the combinatorial context of monomial ideals. When the ideals...