AbstractWe prove that a coherent DQ-kernel induces an equivalence between the derived categories of DQ-modules with coherent cohomology if and only if the graded commutative kernel associated to it induces an equivalence between the derived categories of coherent sheaves
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...
We generalize a result of Orlov and Van den Bergh on the representability of a cohomological functor...
We prove that a coherent DQ-kernel induces an equivalence between the derived categories of DQ-modul...
The main subject of this thesis is the study of deformation quantization modules or DQ-modules. This...
In this paper, we prove the dg affinity of formal deformation algebroid stacks over complex smooth a...
The aim of this thesis is to extend the construction of the Fourier-Mukai transform into a functor o...
AbstractWe develop some methods for studying the Fourier–Mukai partners of an algebraic variety. As ...
complexes of OX-modules with coherent cohomologies. 1 To what extent does D(X) determine X. Biration...
These notes record, in a slightly expanded way, the lectures given by the first two authors at the C...
A theorem by Orlov states that any equivalence between the bounded derived categories of coherent sh...
Given a complex manifold endowed with a Gm-action and a DQ-algebra equipped with a compatible holomo...
AbstractLet[formula]be a correspondence of complex analytic manifolds,Fbe a sheaf onX, and M be a co...
We adapt to the case of deformation quantization modules a formula of Lunts (Lefschetz fixed point t...
L'objectif de cette thèse est d'étendre la construction de la transformée de Fourier-Mukai en un fon...
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...
We generalize a result of Orlov and Van den Bergh on the representability of a cohomological functor...
We prove that a coherent DQ-kernel induces an equivalence between the derived categories of DQ-modul...
The main subject of this thesis is the study of deformation quantization modules or DQ-modules. This...
In this paper, we prove the dg affinity of formal deformation algebroid stacks over complex smooth a...
The aim of this thesis is to extend the construction of the Fourier-Mukai transform into a functor o...
AbstractWe develop some methods for studying the Fourier–Mukai partners of an algebraic variety. As ...
complexes of OX-modules with coherent cohomologies. 1 To what extent does D(X) determine X. Biration...
These notes record, in a slightly expanded way, the lectures given by the first two authors at the C...
A theorem by Orlov states that any equivalence between the bounded derived categories of coherent sh...
Given a complex manifold endowed with a Gm-action and a DQ-algebra equipped with a compatible holomo...
AbstractLet[formula]be a correspondence of complex analytic manifolds,Fbe a sheaf onX, and M be a co...
We adapt to the case of deformation quantization modules a formula of Lunts (Lefschetz fixed point t...
L'objectif de cette thèse est d'étendre la construction de la transformée de Fourier-Mukai en un fon...
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...
We generalize a result of Orlov and Van den Bergh on the representability of a cohomological functor...
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