Add to ORKGIn this paper, we study the intersection of the Coble-Dolgachev sextic with special projective spaces. Let us recall that the Coble-Dolgachev sextic C_6 is the branch divisor of a double cover map. The adjunction of divisors is an involution of Pic^1(X) that lifts to a non-trivial involution. The fixed locus Fix(τ) is the disjoint union of two projective spaces P^4 and P^3
Let C be a smooth projective curve of genus g >= 2 over C. Fix n >= 1, d is an element of Z. A pair ...
A K3 surface with an ample divisor of self-intersection 2 is a double cover of the plane branched ov...
A K3 surface with an ample divisor of self-intersection 2 is a double cover of the plane branched ov...
In this paper, we study the intersection of the Coble-Dolgachev sextic with special projective space...
Given a complex curve C of genus 2, there is a well-known relationship between the moduli space of r...
Given a smooth genus two curve C, the moduli space SU_C (3) of rank three semistable vector bundles ...
Given a smooth genus three curve C, the moduli space of rank two stable vector bundles on C with tri...
This thesis aims at presenting results and remarks concerning the study of subvarieties of the proje...
Let Mg be the moduli space of smooth algebraic curves of genus g over C. In this paper, we prove tha...
This thesis mainly concerns the cohomology of the moduli spaces ℳ3[2] and ℳ3,1[2] of genus 3 curves ...
AbstractLet Ng be the moduli space of stable holomorphic vector bundles of rank 2 and fixed determin...
AbstractLet Nc be the moduli space of stable holomorphic vector bundles of rank 2 and fixed determin...
Let C be a compact Riemann surface of genus g. For a fixed line bundle L of degree d over C, denote ...
We show that the Poincaré bundle gives a fully faithful embedding from the derived category of a cur...
Let X be a smooth projective complex curve and let U_X (r, d) be the moduli space of semi-stable vec...
Let C be a smooth projective curve of genus g >= 2 over C. Fix n >= 1, d is an element of Z. A pair ...
A K3 surface with an ample divisor of self-intersection 2 is a double cover of the plane branched ov...
A K3 surface with an ample divisor of self-intersection 2 is a double cover of the plane branched ov...
In this paper, we study the intersection of the Coble-Dolgachev sextic with special projective space...
Given a complex curve C of genus 2, there is a well-known relationship between the moduli space of r...
Given a smooth genus two curve C, the moduli space SU_C (3) of rank three semistable vector bundles ...
Given a smooth genus three curve C, the moduli space of rank two stable vector bundles on C with tri...
This thesis aims at presenting results and remarks concerning the study of subvarieties of the proje...
Let Mg be the moduli space of smooth algebraic curves of genus g over C. In this paper, we prove tha...
This thesis mainly concerns the cohomology of the moduli spaces ℳ3[2] and ℳ3,1[2] of genus 3 curves ...
AbstractLet Ng be the moduli space of stable holomorphic vector bundles of rank 2 and fixed determin...
AbstractLet Nc be the moduli space of stable holomorphic vector bundles of rank 2 and fixed determin...
Let C be a compact Riemann surface of genus g. For a fixed line bundle L of degree d over C, denote ...
We show that the Poincaré bundle gives a fully faithful embedding from the derived category of a cur...
Let X be a smooth projective complex curve and let U_X (r, d) be the moduli space of semi-stable vec...
Let C be a smooth projective curve of genus g >= 2 over C. Fix n >= 1, d is an element of Z. A pair ...
A K3 surface with an ample divisor of self-intersection 2 is a double cover of the plane branched ov...
A K3 surface with an ample divisor of self-intersection 2 is a double cover of the plane branched ov...