We show that deformations of a coisotropic submanifold inside a fibrewise entire Poisson manifold are controlled by the L-infinity-algebra introduced by Oh-Park (for symplectic manifolds) and Cattaneo-Felder. In the symplectic case, we recover results previously obtained by Oh-Park. Moreover we consider the extended deformation problem and prove its obstructedness
In this paper, we study deformations of coisotropic submanifolds in a locally conformal symplectic m...
We describe the differential graded Lie algebras governing Poisson deformations of a holomorphic Poi...
We introduce a natural non-degeneracy condition for Poisson structures, called holonomicity, which i...
peer reviewedWe show that deformations of a coisotropic submanifold inside a fibrewise entire Poisso...
We show that deformations of a coisotropic submanifold inside a fibrewise entire Poisson manifold ar...
We consider existence and uniqueness of two kinds of coisotropic embeddings and deduce the existence...
Paper accepted by the journal in 2015. To be published in the first issue of the 2017 volume.status:...
We describe the differential graded Lie algebras governing Poisson deformations of a holomorphic Poi...
We consider the local deformation problem of coisotropic submanifolds inside symplectic or Poisson m...
AbstractDeformation of coisotropic submanifolds involves significant subtleties not present in the d...
It is well-known that the deformation problem of a compact coisotropic submanifold C in a symplectic...
In this paper, we attach an L∞-algebra to any coisotropic submanifold in a Jacobi manifold. Our cons...
In this paper, we attach an L-infinity-algebra to any coisotropic submanifold in a Jacobi manifold. ...
We consider the problem of deforming simultaneously apairof given structures. We show that such defo...
Abstract.: General boundary conditions (‘branes') for the Poisson sigma model are studied. They turn...
In this paper, we study deformations of coisotropic submanifolds in a locally conformal symplectic m...
We describe the differential graded Lie algebras governing Poisson deformations of a holomorphic Poi...
We introduce a natural non-degeneracy condition for Poisson structures, called holonomicity, which i...
peer reviewedWe show that deformations of a coisotropic submanifold inside a fibrewise entire Poisso...
We show that deformations of a coisotropic submanifold inside a fibrewise entire Poisson manifold ar...
We consider existence and uniqueness of two kinds of coisotropic embeddings and deduce the existence...
Paper accepted by the journal in 2015. To be published in the first issue of the 2017 volume.status:...
We describe the differential graded Lie algebras governing Poisson deformations of a holomorphic Poi...
We consider the local deformation problem of coisotropic submanifolds inside symplectic or Poisson m...
AbstractDeformation of coisotropic submanifolds involves significant subtleties not present in the d...
It is well-known that the deformation problem of a compact coisotropic submanifold C in a symplectic...
In this paper, we attach an L∞-algebra to any coisotropic submanifold in a Jacobi manifold. Our cons...
In this paper, we attach an L-infinity-algebra to any coisotropic submanifold in a Jacobi manifold. ...
We consider the problem of deforming simultaneously apairof given structures. We show that such defo...
Abstract.: General boundary conditions (‘branes') for the Poisson sigma model are studied. They turn...
In this paper, we study deformations of coisotropic submanifolds in a locally conformal symplectic m...
We describe the differential graded Lie algebras governing Poisson deformations of a holomorphic Poi...
We introduce a natural non-degeneracy condition for Poisson structures, called holonomicity, which i...