Add to ORKGWe discuss recent results extending the notions of hamiltonian action and reduction in symplectic geometry to the setting of twisted Dirac ge-ometry. We focus on the role of Lie algebroids as innitesimal symmetries and applications to quasi-Poisson geometry.
We propose a Poisson-Lie analog of the symplectic induction procedure, using an appropriate Poisson ...
In this paper we study the notion of symmetry for implicit generalized Hamiltonian systems, which ar...
In this paper we study the notion of symmetry for implicit generalized Hamiltonian systems, which ar...
Cover topics including induction and reduction for systems with symmetry, symplectic geometry and to...
Motivated by the recent connection between nonholonomic integrable systems and twisted Poisson manif...
Extending our reduction construction in (S. Hu, Hamiltonian symmetries and reduction in generalized ...
Motivated by the recent connection between nonholonomic integrable systems and twisted Poisson manif...
We present a quick review of several reduction techniques for symplectic and Poisson manifolds using...
We present a quick review of several reduction techniques for symplectic and Poisson manifolds using...
This work contains a brief and elementary exposition of the foundations of Poisson and symplectic ge...
We present a quick review of several reduction techniques for symplectic and Poisson manifolds using...
We present a quick review of several reduction techniques for symplectic and Poisson manifolds using...
70 pagesThis text presents some basic notions in symplectic geometry, Poisson geometry, Hamiltonian ...
(29 pages)International audienceWe study Lie-Poisson actions on symplectic manifolds. We show that t...
(29 pages)International audienceWe study Lie-Poisson actions on symplectic manifolds. We show that t...
We propose a Poisson-Lie analog of the symplectic induction procedure, using an appropriate Poisson ...
In this paper we study the notion of symmetry for implicit generalized Hamiltonian systems, which ar...
In this paper we study the notion of symmetry for implicit generalized Hamiltonian systems, which ar...
Cover topics including induction and reduction for systems with symmetry, symplectic geometry and to...
Motivated by the recent connection between nonholonomic integrable systems and twisted Poisson manif...
Extending our reduction construction in (S. Hu, Hamiltonian symmetries and reduction in generalized ...
Motivated by the recent connection between nonholonomic integrable systems and twisted Poisson manif...
We present a quick review of several reduction techniques for symplectic and Poisson manifolds using...
We present a quick review of several reduction techniques for symplectic and Poisson manifolds using...
This work contains a brief and elementary exposition of the foundations of Poisson and symplectic ge...
We present a quick review of several reduction techniques for symplectic and Poisson manifolds using...
We present a quick review of several reduction techniques for symplectic and Poisson manifolds using...
70 pagesThis text presents some basic notions in symplectic geometry, Poisson geometry, Hamiltonian ...
(29 pages)International audienceWe study Lie-Poisson actions on symplectic manifolds. We show that t...
(29 pages)International audienceWe study Lie-Poisson actions on symplectic manifolds. We show that t...
We propose a Poisson-Lie analog of the symplectic induction procedure, using an appropriate Poisson ...
In this paper we study the notion of symmetry for implicit generalized Hamiltonian systems, which ar...
In this paper we study the notion of symmetry for implicit generalized Hamiltonian systems, which ar...