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Integrable Geodesic Flows on Two-dimensional Surfaces
Integrable Hamiltonian Systems
◽
10.1201/9780203643426-15
◽
2004
◽
pp. 425-492
Keyword(s):
Geodesic Flows
◽
Two Dimensional
◽
Integrable Geodesic Flows
Download Full-text
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Cited By
References
Integrable Geodesic Flows on Two-Dimensional Surfaces
Integrable Geodesic Flows on Two-Dimensional Surfaces
◽
10.1007/978-1-4615-4307-7_6
◽
2000
◽
pp. 109-166
Author(s):
A. V. Bolsinov
◽
A. T. Fomenko
Keyword(s):
Geodesic Flows
◽
Two Dimensional
◽
Integrable Geodesic Flows
Download Full-text
Integrable geodesic flows on orientable two-dimensional surfaces and topological billiards
Izvestiya Mathematics
◽
10.1070/im8863
◽
2019
◽
Vol 83
(6)
◽
pp. 1137-1173
◽
Cited By ~ 2
Author(s):
V. V. Vedyushkina (Fokicheva)
◽
A. T. Fomenko
Keyword(s):
Geodesic Flows
◽
Two Dimensional
◽
Integrable Geodesic Flows
Download Full-text
Liouville Classification of Integrable Geodesic Flows on Two-Dimensional Surface
Integrable Geodesic Flows on Two-Dimensional Surfaces
◽
10.1007/978-1-4615-4307-7_7
◽
2000
◽
pp. 167-222
Author(s):
A. V. Bolsinov
◽
A. T. Fomenko
Keyword(s):
Geodesic Flows
◽
Two Dimensional
◽
Integrable Geodesic Flows
◽
Dimensional Surface
Download Full-text
Integrable Geodesic Flows on Two-dimensional Surfaces
Integrable Hamiltonian Systems
◽
10.1201/9780203643426.ch11
◽
2004
◽
Keyword(s):
Geodesic Flows
◽
Two Dimensional
◽
Integrable Geodesic Flows
Download Full-text
Integrable Geodesic Flows on Two-Dimensional Surfaces
10.1007/978-1-4615-4307-7
◽
2000
◽
Cited By ~ 13
Author(s):
A. V. Bolsinov
◽
A. T. Fomenko
Keyword(s):
Geodesic Flows
◽
Two Dimensional
◽
Integrable Geodesic Flows
Download Full-text
Two-dimensional Riemannian metrics with integrable geodesic flows. Local and global geometry
Sbornik Mathematics
◽
10.1070/sm1998v189n10abeh000346
◽
1998
◽
Vol 189
(10)
◽
pp. 1441-1466
◽
Cited By ~ 27
Author(s):
A V Bolsinov
◽
V S Matveev
◽
A T Fomenko
Keyword(s):
Riemannian Metrics
◽
Geodesic Flows
◽
Two Dimensional
◽
Global Geometry
◽
Integrable Geodesic Flows
Download Full-text
Liouville classification of integrable geodesic flows in a potential field on two-dimensional manifolds of revolution: the torus and the Klein bottle
Sbornik Mathematics
◽
10.1070/sm9009
◽
2018
◽
Vol 209
(11)
◽
pp. 1644-1676
Author(s):
D. S. Timonina
Keyword(s):
Potential Field
◽
Klein Bottle
◽
Geodesic Flows
◽
Two Dimensional
◽
Integrable Geodesic Flows
Download Full-text
Topological classification of integrable geodesic flows on orientable two-dimensional Riemannian manifolds with additional integral depending on momenta linearly or quadratically
Functional Analysis and Its Applications
◽
10.1007/bf01087536
◽
1993
◽
Vol 27
(3)
◽
pp. 186-196
◽
Cited By ~ 2
Author(s):
Nguen T'en Zung
◽
L. S. Polyakova
◽
E. N. Selivanova
Keyword(s):
Riemannian Manifolds
◽
Topological Classification
◽
Geodesic Flows
◽
Two Dimensional
◽
Integrable Geodesic Flows
Download Full-text
Trajectory Classification of Integrable Geodesic Flows on Two-Dimensional Surfaces
Integrable Geodesic Flows on Two-Dimensional Surfaces
◽
10.1007/978-1-4615-4307-7_8
◽
2000
◽
pp. 223-253
Author(s):
A. V. Bolsinov
◽
A. T. Fomenko
Keyword(s):
Geodesic Flows
◽
Two Dimensional
◽
Trajectory Classification
◽
Integrable Geodesic Flows
Download Full-text
Orbital Classification of Integrable Geodesic Flows on Two-Dimensional Surfaces
Integrable Hamiltonian Systems
◽
10.1201/9780203643426.ch13
◽
2004
◽
Keyword(s):
Geodesic Flows
◽
Two Dimensional
◽
Integrable Geodesic Flows
Download Full-text
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