Add to ORKGIn the article “Submanifold of abelian varieties”, A.J. Sommese proved that direct sum and tensor product of two vector bundles E and F over a smooth projective variety are k-ample if E and F are k-ample and are generated by global sections. Here we show that the latter condition is not needed
A field $K$ is called ample if for every geometrically integral $K$-variety $V$ with a smooth $K$-po...
Let $F$ be a totally real field in which $p$ is unramfied and let $S$ denote the integral model of t...
Much of the work in this dissertation is centered around the generalized abundance conjecture of Laz...
We prove that certain vector bundles over surfaces are ample if they are so when restricted to divis...
International audienceA remarkable result of Peter O'Sullivan asserts that the algebra epimorphism f...
We give a simple combinatorial proof of the toric version of Mori's theorem that the only $n$-dimens...
AbstractA proof based on reduction to finite fields of Esnault and Viehweg's stronger version of the...
In 1919 Comesstti [1] proved the following theorem, which we learned by Lange\u27s paper [2]. THEOR...
In this article, we give a necessary and sufficient condition for ampleness of semistable vector bun...
We introduce a variant of global generation for coherent sheaves on abelian varieties which, under c...
We introduce a variant of global generation for coherent sheaves on abelian varieties which, under c...
We introduce a variant of global generation for coherent sheaves on abelian varieties which, under c...
We introduce a variant of global generation for coherent sheaves on abelian varieties which, under c...
We compare spaces of non-singular algebraic sections of ample vector bundles to spaces of continuous...
We show that every orbispace satisfying certain mild hypotheses has 'enough' vector bundles. It foll...
A field $K$ is called ample if for every geometrically integral $K$-variety $V$ with a smooth $K$-po...
Let $F$ be a totally real field in which $p$ is unramfied and let $S$ denote the integral model of t...
Much of the work in this dissertation is centered around the generalized abundance conjecture of Laz...
We prove that certain vector bundles over surfaces are ample if they are so when restricted to divis...
International audienceA remarkable result of Peter O'Sullivan asserts that the algebra epimorphism f...
We give a simple combinatorial proof of the toric version of Mori's theorem that the only $n$-dimens...
AbstractA proof based on reduction to finite fields of Esnault and Viehweg's stronger version of the...
In 1919 Comesstti [1] proved the following theorem, which we learned by Lange\u27s paper [2]. THEOR...
In this article, we give a necessary and sufficient condition for ampleness of semistable vector bun...
We introduce a variant of global generation for coherent sheaves on abelian varieties which, under c...
We introduce a variant of global generation for coherent sheaves on abelian varieties which, under c...
We introduce a variant of global generation for coherent sheaves on abelian varieties which, under c...
We introduce a variant of global generation for coherent sheaves on abelian varieties which, under c...
We compare spaces of non-singular algebraic sections of ample vector bundles to spaces of continuous...
We show that every orbispace satisfying certain mild hypotheses has 'enough' vector bundles. It foll...
A field $K$ is called ample if for every geometrically integral $K$-variety $V$ with a smooth $K$-po...
Let $F$ be a totally real field in which $p$ is unramfied and let $S$ denote the integral model of t...
Much of the work in this dissertation is centered around the generalized abundance conjecture of Laz...