Add to ORKGWe prove the Poisson geometric version of the Local Reeb Stability (from foliation theory) and of the Slice Theorem (from equivariant geometry), which is also a generalization of Conn’s linearization theorem
In this paper we study normal forms problems for integrable systems on Poisson manifolds in the pre...
In [Na] we have dealt with a deformation of a projective symplectic variety. This paper, on the cont...
We give a soft geometric proof of the classical result due to Conn stating that a Poisson structure ...
We prove the Poisson geometric version of the Local Reeb Stability (from foliation theory) and of th...
The structure of Poisson manifolds is highly nontrivial even locally. The first important result in ...
We find computable criteria for stability of symplectic leaves of Poisson manifolds. Using Poisson g...
Contains fulltext : 184189.pdf (publisher's version ) (Open Access
There are no special prerequisites to follow this minicourse except for basic differential geometry....
© The Author(s) 2010. This article is published with open access at Springerlink.com Abstract We fin...
Abstract. We prove an equivariant version of the local splitting the-orem for tame Poisson structure...
We prove a version of the local Reeb-Thurston stability theorem for symplectic foliations
A Poisson structure defined on a smooth manifold induces a foliation by symplectic leaves. At each p...
Inspired by problems in gauge field theory, this thesis is concerned with various aspects of infinit...
We give a soft geometric proof of the classical result due to Conn stating that a Poisson structure ...
Let (M,π) be a Poisson manifold. A Poisson submanifold P ⊂ M gives rise to a Lie algebroid AP → P. F...
In this paper we study normal forms problems for integrable systems on Poisson manifolds in the pre...
In [Na] we have dealt with a deformation of a projective symplectic variety. This paper, on the cont...
We give a soft geometric proof of the classical result due to Conn stating that a Poisson structure ...
We prove the Poisson geometric version of the Local Reeb Stability (from foliation theory) and of th...
The structure of Poisson manifolds is highly nontrivial even locally. The first important result in ...
We find computable criteria for stability of symplectic leaves of Poisson manifolds. Using Poisson g...
Contains fulltext : 184189.pdf (publisher's version ) (Open Access
There are no special prerequisites to follow this minicourse except for basic differential geometry....
© The Author(s) 2010. This article is published with open access at Springerlink.com Abstract We fin...
Abstract. We prove an equivariant version of the local splitting the-orem for tame Poisson structure...
We prove a version of the local Reeb-Thurston stability theorem for symplectic foliations
A Poisson structure defined on a smooth manifold induces a foliation by symplectic leaves. At each p...
Inspired by problems in gauge field theory, this thesis is concerned with various aspects of infinit...
We give a soft geometric proof of the classical result due to Conn stating that a Poisson structure ...
Let (M,π) be a Poisson manifold. A Poisson submanifold P ⊂ M gives rise to a Lie algebroid AP → P. F...
In this paper we study normal forms problems for integrable systems on Poisson manifolds in the pre...
In [Na] we have dealt with a deformation of a projective symplectic variety. This paper, on the cont...
We give a soft geometric proof of the classical result due to Conn stating that a Poisson structure ...