Add to ORKG"Zeta functions in algebra and geometry", Contemp. Math., 566, Amer. Math. Soc., Providence, RI, 2012, 34 pagesInternational audienceIn this paper we study the analytic properties of height zeta functions associated to generalized projective toric varieties. As an application, we obtain asymptotic expansions of the counting functions of rational points of generalized projective toric varieties provided with a large class of heights
We count points of fixed degree and bounded height on a linear projective variety defined over a num...
AbstractWe count points of fixed degree and bounded height on a linear projective variety defined ov...
Revised version. In French, 25 ppWe compute the successive minima of the projective toric variety $X...
"Zeta functions in algebra and geometry", Contemp. Math., 566, Amer. Math. Soc., Providence, RI, 201...
in french ; largely revised and corrected ; in particular we no longer claim that the known conjectu...
Abstract. We consider a motivic analogue of the height zeta function for integral points of equivari...
AbstractIn this brief note, we will investigate the number of points of bounded height in a projecti...
International audienceIn this article, we apply counting formulas for the number of morphisms from a...
International audienceThese is a survey on the theory of height zeta functions, written on the occas...
28 pagesWe establish asymptotic formulas for the number of integral points of bounded height on tori...
Abstract. We show that the height of a toric variety with respect to a toric metrized line bundle ca...
For a hypergeometric abelian variety, we can express the number of it rational points over finite fi...
We determine an asymptotic formula for the number of integral points of bounded height on a certain ...
38 pages, 5 figuresWe present an explicit expression for the normalized height of a projective toric...
This paper is devoted to the estimation of the number of points of bounded height on fibrations in t...
We count points of fixed degree and bounded height on a linear projective variety defined over a num...
AbstractWe count points of fixed degree and bounded height on a linear projective variety defined ov...
Revised version. In French, 25 ppWe compute the successive minima of the projective toric variety $X...
"Zeta functions in algebra and geometry", Contemp. Math., 566, Amer. Math. Soc., Providence, RI, 201...
in french ; largely revised and corrected ; in particular we no longer claim that the known conjectu...
Abstract. We consider a motivic analogue of the height zeta function for integral points of equivari...
AbstractIn this brief note, we will investigate the number of points of bounded height in a projecti...
International audienceIn this article, we apply counting formulas for the number of morphisms from a...
International audienceThese is a survey on the theory of height zeta functions, written on the occas...
28 pagesWe establish asymptotic formulas for the number of integral points of bounded height on tori...
Abstract. We show that the height of a toric variety with respect to a toric metrized line bundle ca...
For a hypergeometric abelian variety, we can express the number of it rational points over finite fi...
We determine an asymptotic formula for the number of integral points of bounded height on a certain ...
38 pages, 5 figuresWe present an explicit expression for the normalized height of a projective toric...
This paper is devoted to the estimation of the number of points of bounded height on fibrations in t...
We count points of fixed degree and bounded height on a linear projective variety defined over a num...
AbstractWe count points of fixed degree and bounded height on a linear projective variety defined ov...
Revised version. In French, 25 ppWe compute the successive minima of the projective toric variety $X...