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Equivariant Morse Theory for Starshaped Hamiltonian Systems:
Viterbo, Claude
Transactions of the American Mathematical Society. 311 (1989) 2 - p. 621-655 , 1989
Link:
https://www.jstor.org/stable/2001144
RT Journal T1
Equivariant Morse Theory for Starshaped Hamiltonian Systems
UL https://suche.suub.uni-bremen.de/peid=jstor-2001144&Exemplar=1&LAN=DE A1 Viterbo, Claude PB American Mathematical Society YR 1989 SN 0002-9947 K1 Hamiltonian systems K1 closed characteristi K1 periodic orbits K1 Mathematics K1 Pure mathematics K1 Geometry K1 Differential geometry K1 Morse theory K1 Mathematical values K1 Critical values K1 Critical points K1 Philosophy K1 Logic K1 Logical topics K1 Formal logic K1 Mathematical logic K1 Mathematical set theory K1 Transfinite numbers K1 Infinity K1 Physical sciences K1 Astronomy K1 Astrophysics K1 Celestial mechanics K1 Orbits K1 Orbital motion K1 Periodic orbits K1 Earth sciences K1 Geography K1 Geodesy K1 Cartography K1 Maps K1 Physics K1 Mechanics K1 Classical mechanics K1 Kinematics K1 Trajectories K1 Geometric properties K1 Convexity K1 Linear algebra K1 Matrix theory K1 Eigenvalues JF Transactions of the American Mathematical Society VO 311 IS 2 SP 621 OP 655 LK http://dx.doi.org/https://www.jstor.org/stable/2001144 DO https://www.jstor.org/stable/2001144 SF ELIB - SuUB Bremen
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