DOIAbstract
AbstractWe prove the existence of a local analytic Levi decomposition for analytic Poisson structures and Lie algebroids
AbstractWe prove the existence of a local analytic Levi decomposition for analytic Poisson structures and Lie algebroids
International audienceEmphasizing the role of Gerstenhaber algebras and of higher derived brackets i...
AbstractWe prove that, for any transitive Lie bialgebroid (A, A∗), the differential associated to th...
Several types of generically-nondegenerate Poisson structures can be effectively studied as symplect...
2nd version: improved exposition, added some commentsWe prove the existence of a local analytic Levi...
AbstractWe prove the existence of a local analytic Levi decomposition for analytic Poisson structure...
We show that a graded Lie algebra admits a Levi decomposition that is compatible with the grading
In this thesis we study geometric structures from Poisson and generalized complex geometry with mild...
We study the local structure of Lie bialgebroids at regular points. In particular, we classify all t...
We consider the algorithmic problem of computing Levi decompositions in Lie algebras and Wedderburn–...
This thesis is devoted to the study of holomorphic Poisson structures and Lie algebroids, and their ...
AbstractIn this short note we continue our study of Koszul–Vinberg algebroids which form a subcatego...
LaTex, 19 pages, 6 figures (important changes in v2)International audienceIn this paper we prove tha...
In this thesis we develop the notion of LA-Courant algebroids, the infinitesimal analogue of multipl...
In this thesis we develop the notion of LA-Courant algebroids, the infinitesimal analogue of multipl...
We show that every transitive Lie algebroid over a connected symplectic manifold comes from an intri...
International audienceEmphasizing the role of Gerstenhaber algebras and of higher derived brackets i...
AbstractWe prove that, for any transitive Lie bialgebroid (A, A∗), the differential associated to th...
Several types of generically-nondegenerate Poisson structures can be effectively studied as symplect...
2nd version: improved exposition, added some commentsWe prove the existence of a local analytic Levi...
AbstractWe prove the existence of a local analytic Levi decomposition for analytic Poisson structure...
We show that a graded Lie algebra admits a Levi decomposition that is compatible with the grading
In this thesis we study geometric structures from Poisson and generalized complex geometry with mild...
We study the local structure of Lie bialgebroids at regular points. In particular, we classify all t...
We consider the algorithmic problem of computing Levi decompositions in Lie algebras and Wedderburn–...
This thesis is devoted to the study of holomorphic Poisson structures and Lie algebroids, and their ...
AbstractIn this short note we continue our study of Koszul–Vinberg algebroids which form a subcatego...
LaTex, 19 pages, 6 figures (important changes in v2)International audienceIn this paper we prove tha...
In this thesis we develop the notion of LA-Courant algebroids, the infinitesimal analogue of multipl...
In this thesis we develop the notion of LA-Courant algebroids, the infinitesimal analogue of multipl...
We show that every transitive Lie algebroid over a connected symplectic manifold comes from an intri...
International audienceEmphasizing the role of Gerstenhaber algebras and of higher derived brackets i...
AbstractWe prove that, for any transitive Lie bialgebroid (A, A∗), the differential associated to th...
Several types of generically-nondegenerate Poisson structures can be effectively studied as symplect...
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