In a recent paper [11], Hwang and To observed that there is a relation between local positivity on an abelian variety A and the projective normality of suitable embeddings of A. The purpose of this note is to extend their result to higher syzygies, and to show that the language of multiplier ideals renders the computations extremely quick and transparent
AbstractWe study normal finite abelian covers of smooth varieties. In particular, we establish combi...
A formula for the irregularity of abelian coverings of smooth projective surfaces is established. Ex...
Abstract. We show that the dualizing sheaves of reduced simple normal crossings pairs have a canonic...
We use the language of multiplier ideals in order to relate the syzygies of an abelian variety in a ...
AbstractRecently, Robert Lazarsfeld and Kyungyong Lee proved an interesting result on local syzygies...
This two-volume book on "Positivity in Algebraic Geometry" contains a contemporary account of a body...
Studying the equations defining the embedding of a projective variety and the higher relations (syzy...
This is the published version.In this work we develop new techniques to compute Koszul cohomology g...
This is the first in a series of papers meant to introduce a notion of regularity on abelian varieti...
AbstractWe give positivity conditions on the embedding of a smooth variety which guarantee the norma...
This two volume work on Positivity in Algebraic Geometry contains a contemporary account of a body o...
ABSTRACT. This article surveys certain aspects of families of polarized abelian varieties parametriz...
Projective normality and syzygies of algebraic surfaces Dedicated to David Eisenbud on his fiftieth ...
Diese Dissertation beschäftigt sich mit asymptotischen Syzygien und Gleichungen Abelscher Varietäten...
We start with a discussion of CM abelian varieties in characteristic zero, and in positive character...
AbstractWe study normal finite abelian covers of smooth varieties. In particular, we establish combi...
A formula for the irregularity of abelian coverings of smooth projective surfaces is established. Ex...
Abstract. We show that the dualizing sheaves of reduced simple normal crossings pairs have a canonic...
We use the language of multiplier ideals in order to relate the syzygies of an abelian variety in a ...
AbstractRecently, Robert Lazarsfeld and Kyungyong Lee proved an interesting result on local syzygies...
This two-volume book on "Positivity in Algebraic Geometry" contains a contemporary account of a body...
Studying the equations defining the embedding of a projective variety and the higher relations (syzy...
This is the published version.In this work we develop new techniques to compute Koszul cohomology g...
This is the first in a series of papers meant to introduce a notion of regularity on abelian varieti...
AbstractWe give positivity conditions on the embedding of a smooth variety which guarantee the norma...
This two volume work on Positivity in Algebraic Geometry contains a contemporary account of a body o...
ABSTRACT. This article surveys certain aspects of families of polarized abelian varieties parametriz...
Projective normality and syzygies of algebraic surfaces Dedicated to David Eisenbud on his fiftieth ...
Diese Dissertation beschäftigt sich mit asymptotischen Syzygien und Gleichungen Abelscher Varietäten...
We start with a discussion of CM abelian varieties in characteristic zero, and in positive character...
AbstractWe study normal finite abelian covers of smooth varieties. In particular, we establish combi...
A formula for the irregularity of abelian coverings of smooth projective surfaces is established. Ex...
Abstract. We show that the dualizing sheaves of reduced simple normal crossings pairs have a canonic...