We show that the defining ideal of every monomial curve in the affine or projective three-dimensional space can be set-theoretically defined by three binomial equations, two of which set-theoretically define a determinantal ideal generated by the 2-minors of a 2 × 3 matrix with monomial entries
The aim of this paper is to count 0-dimensional stable and strongly stable ideals in 2 and 3 variabl...
Thesis (Ph.D.)--University of Washington, 2022Research in algebraic geometry has interfaces with oth...
In this paper we show that the ideal of any algebraic curve in affine 3-space whose Jacobian matrix...
This paper takes a new look at ideals generated by 2×2 minors of 2×3 matrices whose entries are powe...
Using a log resolution which involves blowing up determinantal ideals, we compute the multiplier ide...
In this article we study bases for projective monomial curves and the relationship between the basis...
Using a log resolution which involves blowing up determinantal ideals, we compute the multiplier ide...
AbstractAbhyankar defined the index of a monomial in a matrix of indeterminates X to be the maximal ...
AbstractWe characterize the hull resolution of a monomial curve in three-dimensional affine space, a...
AbstractA natural candidate for a generating set of the (necessarily prime) defining ideal of an n-d...
The question which equations of hypersurfaces in the complex projective space can be expressed as th...
AbstractWe show that the (2 × 2)-subpermanents of a generic matrix generate an ideal whose height, u...
Let C be a monomial curve in three-dimensional projective space over an algebraically closed field K...
AbstractIn this paper we present a combinatorial study of binomial ideals of dimension 1 of k[X1,…,X...
Let C be a monomial curve in three-dimensional projective space over an algebraically closed field K...
The aim of this paper is to count 0-dimensional stable and strongly stable ideals in 2 and 3 variabl...
Thesis (Ph.D.)--University of Washington, 2022Research in algebraic geometry has interfaces with oth...
In this paper we show that the ideal of any algebraic curve in affine 3-space whose Jacobian matrix...
This paper takes a new look at ideals generated by 2×2 minors of 2×3 matrices whose entries are powe...
Using a log resolution which involves blowing up determinantal ideals, we compute the multiplier ide...
In this article we study bases for projective monomial curves and the relationship between the basis...
Using a log resolution which involves blowing up determinantal ideals, we compute the multiplier ide...
AbstractAbhyankar defined the index of a monomial in a matrix of indeterminates X to be the maximal ...
AbstractWe characterize the hull resolution of a monomial curve in three-dimensional affine space, a...
AbstractA natural candidate for a generating set of the (necessarily prime) defining ideal of an n-d...
The question which equations of hypersurfaces in the complex projective space can be expressed as th...
AbstractWe show that the (2 × 2)-subpermanents of a generic matrix generate an ideal whose height, u...
Let C be a monomial curve in three-dimensional projective space over an algebraically closed field K...
AbstractIn this paper we present a combinatorial study of binomial ideals of dimension 1 of k[X1,…,X...
Let C be a monomial curve in three-dimensional projective space over an algebraically closed field K...
The aim of this paper is to count 0-dimensional stable and strongly stable ideals in 2 and 3 variabl...
Thesis (Ph.D.)--University of Washington, 2022Research in algebraic geometry has interfaces with oth...
In this paper we show that the ideal of any algebraic curve in affine 3-space whose Jacobian matrix...
DOI
Add to ORKG