Topology, singularities and integrability in Hamiltonian systems with two degrees of freedom

Lua error in Module:PublicationMSCList at line 37: attempt to index local 'msc_result' (a nil value).

Related Items (5)

Gyroscopic Chaplygin systems and integrable magnetic flows on spheres ⋮ Small $C^1$-smooth perturbations of skew products and the partial integrability property ⋮ On integrability of dynamical systems ⋮ Geometrically integrable maps in the plane and their periodic orbits ⋮ Variational construction for heteroclinic orbits of the $N$-center problem

Cites Work

Unnamed Item
Unnamed Item
Unnamed Item
Unnamed Item
Unnamed Item
Unnamed Item
Unnamed Item
Unnamed Item
On an integrable magnetic geodesic flow on the two-torus
Symbolic dynamics for the $N$-centre problem at negative energies
Topologically distinct collision-free periodic solutions for the ${N}$-center problem
On first integrals of geodesic flows on a two-torus
Integrable magnetic geodesic flows on 2-torus: new examples via quasi-linear system of PDEs
The effect of singularities of the potential energy on the integrability of mechanical systems
First integrals of systems with gyroscopic forces
Nonintegrability of the N-center problem for $N>2$
Homoclinic orbits of geodesic flows on surfaces
Ergodic and topological properties of coulombic periodic potentials
Periodic and chaotic trajectories of the second species for the $n$-centre problem
Global regularization for the $n$-center problem on a manifold
Non-ergodicity of two particles interacting via a smooth potential
Conservation laws of generalized billiards that are polynomial in momenta
Potentials on the two-torus for which the Hamiltonian flow is ergodic
Polynomial conservation laws for the Lorentz gas and the Boltzmann-Gibbs gas
Topology of the configuration space, singularities of the potential, and polynomial integrals of equations of dynamics
The anti-integrable limit
GEODESIC FLOWS ON TWO-DIMENSIONAL MANIFOLDS WITH AN ADDITIONAL FIRST INTEGRAL THAT IS POLYNOMIAL IN THE VELOCITIES
TOPOLOGICAL OBSTRUCTIONS TO INTEGRABILITY OF GEODESIC FLOWS ON NON-SIMPLY-CONNECTED MANIFOLDS
Topological entropy for geodesic flows on fibre bundles over rationally hyperbolic manifolds
Conservative Dynamical Systems Involving Strong Forces
Topological approach to the generalized $ n$-centre problem
ON THE RELATIONS AMONG VARIOUS ENTROPY CHARACTERISTICS OF DYNAMICAL SYSTEMS

This page was built for publication: Topology, singularities and integrability in Hamiltonian systems with two degrees of freedom