Classically, there exists a determinant map from the moduli space of semi-stable sheaves on a smooth, projective variety to the Picard scheme. Unfortunately, if the underlying variety is singular, then such a map does not exist. In the case the underlying variety is a nodal curve, a similar map was produced by Bhosle on a stratification of the moduli space of semi-stable sheaves. In this note, we generalize this result to the higher dimension case
In this thesis we study the restriction map from the moduli space of semistable coherent sheaves on ...
Dedicated to William Fulton on the occasion of his 70th birthday Abstract. A moduli space of stable ...
We find some equivalences of the derived category of coherent sheaves on a Gorenstein genus one curv...
Classically, there exists a determinant map from the moduli space of semi-stable sheaves on a smooth...
Classically, there exists a determinant map from the moduli space of semi-stable sheaves on a smooth...
Thesis (Ph.D.)--University of Washington, 2021Since the introduction of Bridgeland stability conditi...
Abstract. We compute the Picard group of the moduli space U 0 of semistable vector bundles of rank n...
In this article, we prove the Hodge conjecture for a desingularization of the moduli space of rank 2...
We compute the Picard group of the moduli space U' of semistable vector bundles of rank n and degre...
We develop a new method for analyzing moduli problems related to the stack of pure coherent sheaves ...
AbstractLet φ be a generically surjective morphism between direct sums of line bundles on Pn and ass...
Abstract. In this paper, we survey recent developments in the birational geometry of the moduli spac...
Let C be a smooth projective curve of genus g≥4 over the complex numbers and SUsC(r,d) be the moduli...
Major update. To appear in IMRN.We prove stability of logarithmic tangent sheaves of singular hypers...
In this thesis we study the restriction map from the moduli space of semistable coherent sheaves on ...
In this thesis we study the restriction map from the moduli space of semistable coherent sheaves on ...
Dedicated to William Fulton on the occasion of his 70th birthday Abstract. A moduli space of stable ...
We find some equivalences of the derived category of coherent sheaves on a Gorenstein genus one curv...
Classically, there exists a determinant map from the moduli space of semi-stable sheaves on a smooth...
Classically, there exists a determinant map from the moduli space of semi-stable sheaves on a smooth...
Thesis (Ph.D.)--University of Washington, 2021Since the introduction of Bridgeland stability conditi...
Abstract. We compute the Picard group of the moduli space U 0 of semistable vector bundles of rank n...
In this article, we prove the Hodge conjecture for a desingularization of the moduli space of rank 2...
We compute the Picard group of the moduli space U' of semistable vector bundles of rank n and degre...
We develop a new method for analyzing moduli problems related to the stack of pure coherent sheaves ...
AbstractLet φ be a generically surjective morphism between direct sums of line bundles on Pn and ass...
Abstract. In this paper, we survey recent developments in the birational geometry of the moduli spac...
Let C be a smooth projective curve of genus g≥4 over the complex numbers and SUsC(r,d) be the moduli...
Major update. To appear in IMRN.We prove stability of logarithmic tangent sheaves of singular hypers...
In this thesis we study the restriction map from the moduli space of semistable coherent sheaves on ...
In this thesis we study the restriction map from the moduli space of semistable coherent sheaves on ...
Dedicated to William Fulton on the occasion of his 70th birthday Abstract. A moduli space of stable ...
We find some equivalences of the derived category of coherent sheaves on a Gorenstein genus one curv...