AbstractWe prove that the singular Lagrangian foliation of a 2-degree of freedom integrable Hamiltonian system, is symplectically equivalent to the linearized foliation in a neighbourhood of a non-degenerate singular orbit
Many and important integrable Hamiltonian systems are 'superintegrable', in the sense that there is ...
42 pages, 19 figuresThis paper develops a symplectic bifurcation theory for integrable systems in di...
We show that the space of compact lagrangian submanifolds of a symplectic 4-manifold is a coisotropi...
We prove that the singular Lagrangian foliation of a 2-degree of freedom integrable Hamiltonian syst...
[spa] En esta tesis se estudia el problema de clasificación de estructuras simplécticas definidas en...
On a symplectical manifold M4 consider a Hamiltonian system with two degrees of freedom, integrable ...
We develop a Lagrangian approach for constructing a symplectic structure for singular systems. It gi...
AbstractThis article gives a classification, up to symplectic equivalence, of singular Lagrangian fo...
Symplectic (not necessarily Riemannian) foliations have a transversely symplectic structure for whic...
The main topic of this book is the isoenergetic structure of the Liouville foliation generated by an...
Old paper put here for archival purposes. Contains a list of errata. 32 pages (=37 pages in Composit...
International audienceThis paper explains the recent developments on the symplectic theory of Hamilt...
The paper studies the geometry of Liouville foliation generated by integrable Hamiltonian system. It...
The geometry of Lagrangian systems, whose Legendre map possesses generic singularities, is studied. ...
The Hamilton-Jacobi treatment of singular systems with linear velocities is investigated. Since the ...
Many and important integrable Hamiltonian systems are 'superintegrable', in the sense that there is ...
42 pages, 19 figuresThis paper develops a symplectic bifurcation theory for integrable systems in di...
We show that the space of compact lagrangian submanifolds of a symplectic 4-manifold is a coisotropi...
We prove that the singular Lagrangian foliation of a 2-degree of freedom integrable Hamiltonian syst...
[spa] En esta tesis se estudia el problema de clasificación de estructuras simplécticas definidas en...
On a symplectical manifold M4 consider a Hamiltonian system with two degrees of freedom, integrable ...
We develop a Lagrangian approach for constructing a symplectic structure for singular systems. It gi...
AbstractThis article gives a classification, up to symplectic equivalence, of singular Lagrangian fo...
Symplectic (not necessarily Riemannian) foliations have a transversely symplectic structure for whic...
The main topic of this book is the isoenergetic structure of the Liouville foliation generated by an...
Old paper put here for archival purposes. Contains a list of errata. 32 pages (=37 pages in Composit...
International audienceThis paper explains the recent developments on the symplectic theory of Hamilt...
The paper studies the geometry of Liouville foliation generated by integrable Hamiltonian system. It...
The geometry of Lagrangian systems, whose Legendre map possesses generic singularities, is studied. ...
The Hamilton-Jacobi treatment of singular systems with linear velocities is investigated. Since the ...
Many and important integrable Hamiltonian systems are 'superintegrable', in the sense that there is ...
42 pages, 19 figuresThis paper develops a symplectic bifurcation theory for integrable systems in di...
We show that the space of compact lagrangian submanifolds of a symplectic 4-manifold is a coisotropi...
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