DOIAbstract
The paper studies the geometry of Liouville foliation generated by integrable Hamiltonian system. It is shown that regular leaves are two-dimensional surface of zero Gaussian curvature and zero Gaussian torsion
The paper studies the geometry of Liouville foliation generated by integrable Hamiltonian system. It is shown that regular leaves are two-dimensional surface of zero Gaussian curvature and zero Gaussian torsion
A billiard is a dynamical system in which a particle alternates between motion in a straight line an...
We study the geometry of the fibration in invariant tori of a Hamiltonian system which is integrable...
Related to the study of Hilbert's infinitesimal problem, is the problem of determining the existence...
The paper studies the geometry of Liouville foliation generated by integrable Hamiltonian system. It...
The main topic of this book is the isoenergetic structure of the Liouville foliation generated by an...
On a symplectical manifold M4 consider a Hamiltonian system with two degrees of freedom, integrable ...
AbstractIntuitively, a complex Liouvillian function is one that is obtained from complex rational fu...
We prove that the singular Lagrangian foliation of a 2-degree of freedom integrable Hamiltonian syst...
AbstractWe prove that the singular Lagrangian foliation of a 2-degree of freedom integrable Hamilton...
International audienceBy a classical result of Darboux, a foliation of a Riemannian surface has the ...
AbstractWe classify the foliations associated to Hamiltonian vector fields on C2, with an isolated s...
AbstractWe show that the average Gaussian curvature of a 2-dimensional foliation without spherical l...
This volume describes and fully illustrates both the theory and applications of integrable Hamiltoni...
Old paper put here for archival purposes. Contains a list of errata. 32 pages (=37 pages in Composit...
The problem of rolling without sliding of a homogeneous ball on a fixed surface under the action of...
A billiard is a dynamical system in which a particle alternates between motion in a straight line an...
We study the geometry of the fibration in invariant tori of a Hamiltonian system which is integrable...
Related to the study of Hilbert's infinitesimal problem, is the problem of determining the existence...
The paper studies the geometry of Liouville foliation generated by integrable Hamiltonian system. It...
The main topic of this book is the isoenergetic structure of the Liouville foliation generated by an...
On a symplectical manifold M4 consider a Hamiltonian system with two degrees of freedom, integrable ...
AbstractIntuitively, a complex Liouvillian function is one that is obtained from complex rational fu...
We prove that the singular Lagrangian foliation of a 2-degree of freedom integrable Hamiltonian syst...
AbstractWe prove that the singular Lagrangian foliation of a 2-degree of freedom integrable Hamilton...
International audienceBy a classical result of Darboux, a foliation of a Riemannian surface has the ...
AbstractWe classify the foliations associated to Hamiltonian vector fields on C2, with an isolated s...
AbstractWe show that the average Gaussian curvature of a 2-dimensional foliation without spherical l...
This volume describes and fully illustrates both the theory and applications of integrable Hamiltoni...
Old paper put here for archival purposes. Contains a list of errata. 32 pages (=37 pages in Composit...
The problem of rolling without sliding of a homogeneous ball on a fixed surface under the action of...
A billiard is a dynamical system in which a particle alternates between motion in a straight line an...
We study the geometry of the fibration in invariant tori of a Hamiltonian system which is integrable...
Related to the study of Hilbert's infinitesimal problem, is the problem of determining the existence...
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