Add to ORKGDue to a theorem by Orlov every exact fully faithful functor between the bounded derived categories of coherent sheaves on smooth projective varieties is of Fourier-Mukai type. We extend this result to the case of bounded derived categories of twisted coherent sheaves and at the same time we weaken the hypotheses on the functor. As an application we get a complete description of the exact functors between the abelian categories of twisted coherent sheaves on smooth projective varieties
We study relative Fourier-Mukai transforms on genus one fibrations with section, allowing explicitl...
We introduce the notion of Mukai regularity ($M$-regularity) for coherent sheaves on abelian varieti...
Thesis (Ph.D.)--University of Washington, 2013In modern algebraic geometry, an algebraic variety is ...
Due to a theorem by Orlov every exact fully faithful functor between the bounded derived categories ...
AbstractDue to a theorem by Orlov every exact fully faithful functor between the bounded derived cat...
Due to a theorem by Orlov every exact fully faithful functor between the bounded derived categories...
A theorem by Orlov states that any equivalence between the bounded derived categories of coherent sh...
In this thesis we study functors between bounded derived categories of sheaves and how they can be e...
In this thesis we study functors between bounded derived categories of sheaves and how they can be e...
Orlov’s famous representability theorem asserts that any fully faithful exact functor between the bo...
According to a fundamental theorem due to D. Orlov, any equivalence between derived categories of co...
n this thesis we study Fourier-Mukai transforms between derived categories of twisted sheaves. We sh...
In this paper we prove that any smooth projective variety of dimension $\ge 3$ equipped with a tilti...
Orlov's famous representability theorem asserts that any fully faithful exact functor between the bo...
AbstractWe develop some methods for studying the Fourier–Mukai partners of an algebraic variety. As ...
We study relative Fourier-Mukai transforms on genus one fibrations with section, allowing explicitl...
We introduce the notion of Mukai regularity ($M$-regularity) for coherent sheaves on abelian varieti...
Thesis (Ph.D.)--University of Washington, 2013In modern algebraic geometry, an algebraic variety is ...
Due to a theorem by Orlov every exact fully faithful functor between the bounded derived categories ...
AbstractDue to a theorem by Orlov every exact fully faithful functor between the bounded derived cat...
Due to a theorem by Orlov every exact fully faithful functor between the bounded derived categories...
A theorem by Orlov states that any equivalence between the bounded derived categories of coherent sh...
In this thesis we study functors between bounded derived categories of sheaves and how they can be e...
In this thesis we study functors between bounded derived categories of sheaves and how they can be e...
Orlov’s famous representability theorem asserts that any fully faithful exact functor between the bo...
According to a fundamental theorem due to D. Orlov, any equivalence between derived categories of co...
n this thesis we study Fourier-Mukai transforms between derived categories of twisted sheaves. We sh...
In this paper we prove that any smooth projective variety of dimension $\ge 3$ equipped with a tilti...
Orlov's famous representability theorem asserts that any fully faithful exact functor between the bo...
AbstractWe develop some methods for studying the Fourier–Mukai partners of an algebraic variety. As ...
We study relative Fourier-Mukai transforms on genus one fibrations with section, allowing explicitl...
We introduce the notion of Mukai regularity ($M$-regularity) for coherent sheaves on abelian varieti...
Thesis (Ph.D.)--University of Washington, 2013In modern algebraic geometry, an algebraic variety is ...