Add to ORKGThis paper is a short summary of the main results in the Ph.D. thesis of the author. We deal throughout with several problems on the surfaces obtained as second symmetric products of smooth projective curves. In particular, we treat both some attempts at extending the notion of gonality for curves and some classical problems, as the study of the ample cone in the Néron-Severi group. Moreover, we develop a family of examples of Lagrangian surfaces having particular topological properties
Green's Conjecture is proved for smooth curves C lying on a rational surface S with an anticanonical...
We use Galois closures of finite rational maps between complex projective varieties to introduce a n...
We use Galois closures of finite rational maps between complex projective varieties to introduce a n...
This paper is a short summary of the main results in the Ph.D. thesis of the author. We deal through...
Let C be a smooth complex projective curve of genus g and let C (2) be its second symmetric product....
AbstractWe investigate the nef cone spanned by the diagonal and the fibre classes of second symmetri...
This paper deals with the problems of representing an arbitrary double differential of the second ki...
Let C be a very general curve of genus g and let C(2) be its second symmetric product. This paper co...
This thesis consits of two parts. The first part deals with theorthogonal projections of piecewise s...
Let C be a smooth curve which is complete intersection of a quadric and a degree k > 2 surface in P...
We study the existence of linear series on curves lying on an Enriques surface and general in their ...
In 1932, F. Severi claimed, with an incorrect proof, that every smooth minimal projective surface S ...
AbstractA projective normal surface is a Gorenstein log del Pezzo surface if it has only rational do...
Dans ce travail de thèse, on s'intéresse à la géométrie des variétés algébriques qui apparaissent co...
In this paper a new intrinsic geometric characterization of the symmetric square of a curve and of t...
Green's Conjecture is proved for smooth curves C lying on a rational surface S with an anticanonical...
We use Galois closures of finite rational maps between complex projective varieties to introduce a n...
We use Galois closures of finite rational maps between complex projective varieties to introduce a n...
This paper is a short summary of the main results in the Ph.D. thesis of the author. We deal through...
Let C be a smooth complex projective curve of genus g and let C (2) be its second symmetric product....
AbstractWe investigate the nef cone spanned by the diagonal and the fibre classes of second symmetri...
This paper deals with the problems of representing an arbitrary double differential of the second ki...
Let C be a very general curve of genus g and let C(2) be its second symmetric product. This paper co...
This thesis consits of two parts. The first part deals with theorthogonal projections of piecewise s...
Let C be a smooth curve which is complete intersection of a quadric and a degree k > 2 surface in P...
We study the existence of linear series on curves lying on an Enriques surface and general in their ...
In 1932, F. Severi claimed, with an incorrect proof, that every smooth minimal projective surface S ...
AbstractA projective normal surface is a Gorenstein log del Pezzo surface if it has only rational do...
Dans ce travail de thèse, on s'intéresse à la géométrie des variétés algébriques qui apparaissent co...
In this paper a new intrinsic geometric characterization of the symmetric square of a curve and of t...
Green's Conjecture is proved for smooth curves C lying on a rational surface S with an anticanonical...
We use Galois closures of finite rational maps between complex projective varieties to introduce a n...
We use Galois closures of finite rational maps between complex projective varieties to introduce a n...