We study stable rank 2 vector bundles with trivial determinant whose Frobenius pull back is non stable over a general curve of genus g>1. In genus 2, we apply recent results about the theta divisor associated to the bundle B of locally exact differential forms and we derive a scheme-theoretic description of the Frobenius inverse image of the semi-stable boundary of the moduli space
In this paper we continue our study of the Frobenius instability locus in the coarse moduli space of...
Let X be a smooth projective variety over an algebraically closed field k of characteristic p> 0,...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 2002.Includes bibliogr...
We study stable rank 2 vector bundles with trivial determinant whose Frobenius pull back is non stab...
AbstractLet X be a smooth projective curve of genus g⩾2 defined over an algebraically closed field k...
Let X be a smooth projective curve of genus g>1 over an algebraically closed field of positive c...
Using limit linear series and a result controlling degeneration from separable maps to in-separable ...
AbstractLet X be a proper and smooth curve of genus g⩾2 over an algebraically closed field k of posi...
Let X be a proper and smooth curve of genus g≥2 over an algebraically closed field k of positi...
Abstract. Let SUC(r) be the moduli space of vector bundles of rank r and trivial determinant on a cu...
International audienceLet X be a general proper and smooth curve of genus 2 (resp. of genus 3) defin...
International audienceLet X be a general proper and smooth curve of genus 2 (resp. of genus 3) defin...
Let SU_X(r,0) be the moduli space of rank r semistable vector bundles with trivial determinant over ...
This thesis aims at presenting results and remarks concerning the study of subvarieties of the proje...
Let SU_X(r,0) be the moduli space of rank r semistable vector bundles with trivial determinant over ...
In this paper we continue our study of the Frobenius instability locus in the coarse moduli space of...
Let X be a smooth projective variety over an algebraically closed field k of characteristic p> 0,...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 2002.Includes bibliogr...
We study stable rank 2 vector bundles with trivial determinant whose Frobenius pull back is non stab...
AbstractLet X be a smooth projective curve of genus g⩾2 defined over an algebraically closed field k...
Let X be a smooth projective curve of genus g>1 over an algebraically closed field of positive c...
Using limit linear series and a result controlling degeneration from separable maps to in-separable ...
AbstractLet X be a proper and smooth curve of genus g⩾2 over an algebraically closed field k of posi...
Let X be a proper and smooth curve of genus g≥2 over an algebraically closed field k of positi...
Abstract. Let SUC(r) be the moduli space of vector bundles of rank r and trivial determinant on a cu...
International audienceLet X be a general proper and smooth curve of genus 2 (resp. of genus 3) defin...
International audienceLet X be a general proper and smooth curve of genus 2 (resp. of genus 3) defin...
Let SU_X(r,0) be the moduli space of rank r semistable vector bundles with trivial determinant over ...
This thesis aims at presenting results and remarks concerning the study of subvarieties of the proje...
Let SU_X(r,0) be the moduli space of rank r semistable vector bundles with trivial determinant over ...
In this paper we continue our study of the Frobenius instability locus in the coarse moduli space of...
Let X be a smooth projective variety over an algebraically closed field k of characteristic p> 0,...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 2002.Includes bibliogr...
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