We describe points on Nakajima varieties and Weyl group actions on them via complexes of semisimple and projective modules over certain finite-dimensional algebras
International audienceWe study algebraic actions of finite groups of quiver automorphisms on moduli ...
We prove a conjecture of Nakajima describing the relation between quiver varieties of type A and the...
In this thesis we study the action of the group of projective transformations on suitable moduli spa...
We describe points on Nakajima varieties and Weyl group actions on them via complexes of se...
The cohomology of Nakajima's varieties is known to carry a natural Weyl group action. Here this fact...
We prove a conjecture of Nakajima describing the relation between quiver varieties of type A and the...
We prove a conjecture of Nakajima describing the relation between the geometry of quiver varieties o...
We prove a new symplectic analogue of Kashiwara's Equivalence from D-module theory. As a consequence...
We prove a new symplectic analogue of Kashiwara's Equivalence from D-module theory. As a consequence...
We prove a new symplectic analogue of Kashiwara's Equivalence from D-module theory. As a consequence...
We prove a new symplectic analogue of Kashiwara's Equivalence from D-module theory. As a consequence...
Pour toute courbe projective lisse C et théorie homologique orientée de Borel-Moore libre A, on cons...
International audienceIn analogy with a recent result of N. Kowalzig and U. Krahmer for twisted Cala...
We apply geometric techniques from representation theory to the study of homologically finite differ...
We apply geometric techniques from representation theory to the study of homologically finite differ...
International audienceWe study algebraic actions of finite groups of quiver automorphisms on moduli ...
We prove a conjecture of Nakajima describing the relation between quiver varieties of type A and the...
In this thesis we study the action of the group of projective transformations on suitable moduli spa...
We describe points on Nakajima varieties and Weyl group actions on them via complexes of se...
The cohomology of Nakajima's varieties is known to carry a natural Weyl group action. Here this fact...
We prove a conjecture of Nakajima describing the relation between quiver varieties of type A and the...
We prove a conjecture of Nakajima describing the relation between the geometry of quiver varieties o...
We prove a new symplectic analogue of Kashiwara's Equivalence from D-module theory. As a consequence...
We prove a new symplectic analogue of Kashiwara's Equivalence from D-module theory. As a consequence...
We prove a new symplectic analogue of Kashiwara's Equivalence from D-module theory. As a consequence...
We prove a new symplectic analogue of Kashiwara's Equivalence from D-module theory. As a consequence...
Pour toute courbe projective lisse C et théorie homologique orientée de Borel-Moore libre A, on cons...
International audienceIn analogy with a recent result of N. Kowalzig and U. Krahmer for twisted Cala...
We apply geometric techniques from representation theory to the study of homologically finite differ...
We apply geometric techniques from representation theory to the study of homologically finite differ...
International audienceWe study algebraic actions of finite groups of quiver automorphisms on moduli ...
We prove a conjecture of Nakajima describing the relation between quiver varieties of type A and the...
In this thesis we study the action of the group of projective transformations on suitable moduli spa...
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