Pages that link to "Item:Q1905271"
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The following pages link to Integrable geodesic flows on the sphere, generated by Goryachev-Chaplygin and Kowalewski systems in the dynamics of a rigid body (Q1905271):
Displaying 12 items.
- The Bertrand's manifolds with equators (Q297659) (← links)
- Superintegrable system on a sphere with the integral of higher degree (Q653255) (← links)
- Topological atlas of the Kovalevskaya top in a double field (Q1708289) (← links)
- Equivalent integrable metrics on the sphere with quartic invariants (Q2105553) (← links)
- Reducing the degree of integrals of Hamiltonian systems by using billiards (Q2332083) (← links)
- Global structure and geodesics for Koenigs superintegrable systems (Q2520092) (← links)
- Topological Classification of Geodesic Flows on Revolution 2-Surfaces with Potential (Q2803683) (← links)
- Goryachev-Chaplygin, Kovalevskaya, and Brdička-Eardley-Nappi-Witten pp-waves spacetimes with higher rank Stäckel-Killing tensors (Q2853591) (← links)
- (Q3127197) (← links)
- Singularities of integrable Liouville systems, reduction of integrals to lower degree and topological billiards: Recent results (Q4987041) (← links)
- Gyroscopic Chaplygin systems and integrable magnetic flows on spheres (Q6038846) (← links)
- Classification of singularities of the Liouville foliation of an integrable elliptical Billiard with a potential of fourth degree (Q6146932) (← links)
