Pages that link to "Item:Q4847186"
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The following pages link to A smooth trajectory classification of integrable Hamiltonian systems with two degrees of freedom (Q4847186):
Displaying 14 items.
- Orbital equivalence of integrable Hamiltonian systems in neighborhoods of saddle-center leaves (Q492395) (← links)
- Coadjoint orbits of symplectic diffeomorphisms of surfaces and ideal hydrodynamics (Q506594) (← links)
- Un théorème de décomposition, relatif à une classe de systèmes dynamiques isolés. (A decomposition theorem relative to a class of isolated dynamical systems) (Q1080241) (← links)
- Exact smooth classification of Hamiltonian vector fields on two-dimensional manifolds (Q1274037) (← links)
- The Euler problem in solid body dynamics and the Jacobi problem about geodesics on all ellipsoid are not topologically conjugate (Q1274047) (← links)
- Exact classification of nondegenerate divergence-free vector fields on surfaces of small genus (Q1569774) (← links)
- Continuous orbital invariants of integrable Hamiltonian systems (Q1703310) (← links)
- Orbital classification of geodesic flows on two-dimensional ellipsoids. The Jacobi problem is orbitally equivalent to the integrable Euler case in rigid body dynamics (Q1916666) (← links)
- The topology of spaces of Morse functions on surfaces (Q1938650) (← links)
- Hamiltonization of non-holonomic systems in the neighborhood of invariant manifolds (Q2341136) (← links)
- On the homotopy type of spaces of Morse functions on surfaces (Q2842983) (← links)
- A criterion for orbital equivalence of integrable Hamiltonian systems in the vicinity of elliptic orbits. An orbital invariant in the Lagrange problem (Q4376841) (← links)
- Topological classification of Hamiltonian systems on two-dimensional noncompact manifolds (Q5135758) (← links)
- An extension of the Bolsinov-Fomenko theorem on orbital classification of integrable Hamiltonian systems (Q5928686) (← links)
