Selfdual Variational Principles for Periodic Solutions of Hamiltonian and Other Dynamical Systems

Details Selfdual Variational Principles for Periodic Solutions of Hamiltonian and Other Dynamical Systems Selfdual Variational Principles for Periodic Solutions of Hamiltonian and Other Dynamical Systems

2005-09-21

arxiv.org/abs/math/0509502v1

Mathematics

Analysis of PDEs

18 pages. Updated versions --if any-- of this author's papers can be downloaded at http://www.pims.math.ca/~nassif/

Scientific paper

Selfdual variational principles are introduced in order to construct solutions for Hamiltonian and other dynamical systems which satisfy a variety of linear and nonlinear boundary conditions including many of the standard ones. These principles lead to new variational proofs of the existence of parabolic flows with prescribed initial conditions, as well as periodic, anti-periodic and skew-periodic orbits of Hamiltonian systems. They are based on the theory of anti-selfdual Lagrangians introduced and developed recently in [3], [4] and [5].

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