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- W2952458369 abstract "The main results give hypotheses ensuring that a non-autonomous first order Hamiltonian system has a global branch of homoclinic solutions bifurcating from an eigenvalue of odd multiplicity of the linearization. The system is required to be asymptotically periodic (as time goes to plus and minus infinity) and these limit problems should have no homoclinic solutions. Furthermore, the asymptotic limits of the linearization should have no characteristic multipliers on the unit circle. The proof uses the topological degree for proper Fredholm maps of index zero." @default.
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- W2952458369 date "2002-02-20" @default.
- W2952458369 modified "2023-09-27" @default.
- W2952458369 title "Global bifurcation of homoclinic solutions of hamiltonian systems" @default.
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