%0 Journal Article
%J Asymptotic Anal., 2001, 25, 149-181
%D 2001
%T Adiabatic limits of closed orbits for some Newtonian systems in R-n
%A Andrea Malchiodi
%X We deal with a Newtonian system like x\\\'\\\' + V\\\'(x) = 0. We suppose that V: \\\\R^n \\\\to \\\\R possesses an (n-1)-dimensional compact manifold M of critical points, and we prove the existence of arbitrarity slow periodic orbits. When the period tends to infinity these orbits, rescaled in time, converge to some closed geodesics on M.
%B Asymptotic Anal., 2001, 25, 149-181
%I SISSA Library
%G en
%U http://hdl.handle.net/1963/1511
%1 2652
%2 Mathematics
%3 Functional Analysis and Applications
%$ Made available in DSpace on 2004-09-01T13:03:25Z (GMT). No. of bitstreams: 1\\nmath.DS0006229.pdf: 332070 bytes, checksum: 05767d978ee641c261858a4e235cfeb3 (MD5)\\n Previous issue date: 2000