Add to ORKGsummary:We show that locally conformal cosymplectic manifolds may be seen as generalized phase spaces of time-dependent Hamiltonian systems. Thus we extend the results of I. Vaisman for the time-dependent case
Contact geometry allows us to describe some thermodynamic and dissipative systems. In this paper we ...
In this article we develop an analogue of Aubry–Mather theory for a class of dissipative systems, n...
International audienceThe formulation of a relativistic dynamical problem as a system of Hamilton eq...
summary:We show that locally conformal cosymplectic manifolds may be seen as generalized phase space...
ABSTRACT. A locally conformal symplectic (l.c.s.) manifold is a pair (M2n,fl) where M2n(n> i) is ...
This paper presents a " historical " formalism for dynamical systems, in its Hamiltonian version (La...
A locally conformal symplectic (l. c. s.) manifold is a pair (M2n,Ω) where M2n(n>1) is a connected ...
In this article, we provide a Hamilton¿Jacobi formalism on locally conformally symplectic (lcs) mani...
International audienceWe prove a weak version of the Arnol'd conjecture for Lagrangian submanifolds ...
In this paper we present canonical and canonoid transformations considered as global geometrical obj...
A time-dependent completely integrable Hamiltonian system is quantized with respect to time-dependen...
In this paper, we aim at addressing the globalization problem of Hamilton¿DeDonder¿Weyl equations on...
AbstractIn a previous paper I laid the foundations of a covariant Hamiltonian framework for the calc...
We give an up-to-date overview of geometric and topological properties of cosymplectic and coKahler ...
We give an up-to-date overview of geometric and topological properties of cosymplectic and coKähler ...
Contact geometry allows us to describe some thermodynamic and dissipative systems. In this paper we ...
In this article we develop an analogue of Aubry–Mather theory for a class of dissipative systems, n...
International audienceThe formulation of a relativistic dynamical problem as a system of Hamilton eq...
summary:We show that locally conformal cosymplectic manifolds may be seen as generalized phase space...
ABSTRACT. A locally conformal symplectic (l.c.s.) manifold is a pair (M2n,fl) where M2n(n> i) is ...
This paper presents a " historical " formalism for dynamical systems, in its Hamiltonian version (La...
A locally conformal symplectic (l. c. s.) manifold is a pair (M2n,Ω) where M2n(n>1) is a connected ...
In this article, we provide a Hamilton¿Jacobi formalism on locally conformally symplectic (lcs) mani...
International audienceWe prove a weak version of the Arnol'd conjecture for Lagrangian submanifolds ...
In this paper we present canonical and canonoid transformations considered as global geometrical obj...
A time-dependent completely integrable Hamiltonian system is quantized with respect to time-dependen...
In this paper, we aim at addressing the globalization problem of Hamilton¿DeDonder¿Weyl equations on...
AbstractIn a previous paper I laid the foundations of a covariant Hamiltonian framework for the calc...
We give an up-to-date overview of geometric and topological properties of cosymplectic and coKahler ...
We give an up-to-date overview of geometric and topological properties of cosymplectic and coKähler ...
Contact geometry allows us to describe some thermodynamic and dissipative systems. In this paper we ...
In this article we develop an analogue of Aubry–Mather theory for a class of dissipative systems, n...
International audienceThe formulation of a relativistic dynamical problem as a system of Hamilton eq...