Integrable systems on tangent bundle of multi-dimensional sphere
N. V. Pokhodnya, M. V. Shamolin

References
1.	Shamolin M. V., “New integrable cases and families of portraits in the plane and spatial dynamics of a rigid body interacting with a medium”, Journal of Mathematical Sciences, 114:1 (2003), 919–975
2.	Shamolin M. V., “Some questions of the qualitative theory of ordinary differential equations and dynamics of a rigid body interacting with a medium”, Journal of Mathematical Sciences, 110:2 (2002), 2526–2555
3.	Shamolin M. V., “Classes of variable dissipation systems with nonzero mean in the dynamics of a rigid body”, Journal of Mathematical Sciences, 122:1 (2004), 2841–2915
4.	Shamolin M. V., “Jacobi integrability of problem of four-dimensional body motion in a resisting medium”, Reports of RAS, 375:3 (2000), 343–346 (in Russian)
5.	Pokhodnya N. V., Shamolin M. V., “New case of integrability in dynamics of multi-dimensional body”, Vestnik of Samara State University. Natural Sciences Series, 2012, no. 9(100), 136–150 (in Russian)
6.	Pokhodnya N. V., Shamolin M. V., “Certain conditions of integrability of dynamical systems in transcendental functions”, Vestnik of Samara State University. Natural Sciences Series, 2013, no. 9/1(110), 35–41 (in Russian)
7.	Arnold V. I., Kozlov V. V., Neyshtadt A. I., Mathematical aspect in classical and celestial mechanics, VINITI, M., 1985, 304 pp. (in Russian)
8.	Trofimov V. V., “Symplectic structures on symmetruc spaces automorphysm groups”, Bulletin of Moscow University, 1984, no. 6, 31–33 (in Russian)
9.	Shamolin M. V., “Variety of cases of integrability in dynamics of lower-, and multi-dimensional body in nonconservative field”, Results of science and technology. Series: Contemporary Mathematics and its Applications. Subjects Reviews. Dynamical Systems, 125, 2013, 5–254 (in Russian)
10.	Shamolin M. V., Methods of analysis of various dissipation dynamical systems in dynamics of a rigid body, Ekzamen, M., 2007, 352 pp. (in Russian)