Lei Zhang
Published 2012-09-13, updated 2012-09-14Version 2
It is well known that for an ample line bundle $L$ on an Abelian variety $A$, the linear system |2L| is base point free, and 3L is very ample, moreover the map defined by the linear system |2L| is well understood. In this paper we generalized this classical result and give a new proof using the theory CGG developed by Pareschi and Popa.
Comments: 11 pages, overlap the part of the paper arXiv:1111.4798, to appear in Proc. of American Math. Society
On the vanishing of weight one Koszul cohomology of abelian varieties
Rational curves on quotients of abelian varieties by finite groups
Some elementary theorems about divisibility of 0-cycles on abelian varieties defined over finite fields
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