After reviewing one of the basic motivation that led to the generalized symplectic structure, namely the geometric interpretation of Numbu’s Mechanics, we turn to study specific properties of this structure. In particular, we generalize the Darboux theorem and we give the relationships between Hamiltonian systems of the generalized symplectic mechanics and Numbu’s dynamics
Resumo: The direct hamiltonization procedure applied to Nambu mechanical systems proves that the Nam...
1.1. Introduction. Symplectic structures made their rst appearance in the study of classical mechani...
International audienceI present in this paper some tools in Symplectic and Poisson Geometry in view ...
We study some properties of the k-symplectic Hamiltonian systems in analogy with the well-known clas...
By developing a work of Geoffrey Martin, we study a class of multi-symplectic struc-tures, called sy...
textThis report provides an introduction to geometric mechanics, which seeks to model the behavior o...
Abstract. A geometric description of Lagrangian and Hamiltonian Mechan-ics on Lie algebroids is deve...
textThis report provides an introduction to geometric mechanics, which seeks to model the behavior o...
Abstract. A geometric description of Lagrangian Mechanics on Lie algebroids is developed in a parall...
We study the basic integrability of Hamiltonian systems on polarized manifold and in generalized cas...
This lecture is devoted to review some of the main properties of multisymplectic geometry. In partic...
This lecture is devoted to review some of the main properties of multisymplectic geometry. In partic...
I present in this paper some tools in symplectic and Poisson geometry in view of their applications ...
I present in this paper some tools in symplectic and Poisson geometry in view of their applications ...
We discuss recent results extending the notions of hamiltonian action and reduction in symplectic ge...
Resumo: The direct hamiltonization procedure applied to Nambu mechanical systems proves that the Nam...
1.1. Introduction. Symplectic structures made their rst appearance in the study of classical mechani...
International audienceI present in this paper some tools in Symplectic and Poisson Geometry in view ...
We study some properties of the k-symplectic Hamiltonian systems in analogy with the well-known clas...
By developing a work of Geoffrey Martin, we study a class of multi-symplectic struc-tures, called sy...
textThis report provides an introduction to geometric mechanics, which seeks to model the behavior o...
Abstract. A geometric description of Lagrangian and Hamiltonian Mechan-ics on Lie algebroids is deve...
textThis report provides an introduction to geometric mechanics, which seeks to model the behavior o...
Abstract. A geometric description of Lagrangian Mechanics on Lie algebroids is developed in a parall...
We study the basic integrability of Hamiltonian systems on polarized manifold and in generalized cas...
This lecture is devoted to review some of the main properties of multisymplectic geometry. In partic...
This lecture is devoted to review some of the main properties of multisymplectic geometry. In partic...
I present in this paper some tools in symplectic and Poisson geometry in view of their applications ...
I present in this paper some tools in symplectic and Poisson geometry in view of their applications ...
We discuss recent results extending the notions of hamiltonian action and reduction in symplectic ge...
Resumo: The direct hamiltonization procedure applied to Nambu mechanical systems proves that the Nam...
1.1. Introduction. Symplectic structures made their rst appearance in the study of classical mechani...
International audienceI present in this paper some tools in Symplectic and Poisson Geometry in view ...