Pages that link to "Item:Q1322778"

The following pages link to A topological classification of integrable geodesic flows on the two- dimensional sphere with an additional integral quadratic in the momenta (Q1322778):

Displaying 9 items.

• The Chaplygin case in dynamics of a rigid body in fluid is orbitally equivalent to the Euler case in rigid body dynamics and to the Jacobi problem about geodesics on the ellipsoid (Q478611) (← links)
• Noncompact Liouville surfaces (Q1309201) (← links)
• Topological classification of integrable geodesic flows on orientable two-dimensional Riemannian manifolds with additional integral depending on momenta linearly or quadratically (Q1326930) (← links)
• Topological classification of integrable geodesic flows in a potential field on the torus of revolution (Q1703321) (← links)
• Singularities of integrable geodesic flows on multidimensional torus and sphere (Q1911158) (← links)
• Application of classification theory for integrable Hamiltonian systems to geodesic flows on 2-sphere and 2-torus and to the description of the topological structure of momentum mapping near singular points (Q1917799) (← links)
• Topological Classification of Geodesic Flows on Revolution 2-Surfaces with Potential (Q2803683) (← links)
• (Q4880507) (← links)
• (Q4951414) (← links)