Geometrical aspects of integrable systems

Physics – Mathematical Physics

Scientific paper

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It will appear on International Journal of Geometric Methods in Modern Physics vol.5 n.3 (May 2008) issue

Scientific paper

We review some basic theorems on integrability of Hamiltonian systems, namely the Liouville-Arnold theorem on complete integrability, the Nekhoroshev theorem on partial integrability and the Mishchenko-Fomenko theorem on noncommutative integrability, and for each of them we give a version suitable for the noncompact case. We give a possible global version of the previous local results, under certain topological hypotheses on the base space. It turns out that locally affine structures arise naturally in this setting.

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