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- W3213778842 abstract "We consider Hamiltonian functions of classical type, namely even and convex with respect to the generalized momenta. A brake orbit is a periodic solution of Hamilton's equations such that the generalized momenta are zero on two different points. Under mild assumptions, this paper reduces the multiplicity problem of the brake orbits for a Hamiltonian function of classical type to the multiplicity problem of orthogonal geodesic chords in a concave Finslerian manifold with boundary. This paper will be used for a generalization of a Seifert's conjecture about the multiplicity of brake orbits to Hamiltonian functions of classical type." @default.
- W3213778842 created "2021-11-22" @default.
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- W3213778842 date "2021-11-11" @default.
- W3213778842 modified "2023-09-27" @default.
- W3213778842 title "Brake orbits for Hamiltonian systems of classical type via Finsler geodesics" @default.
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