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- W2776828617 abstract "In the first part of this paper we revisit a classical topological theorem by Tischler (1970) and deduce a topological result about compact manifolds admitting a set of independent closed forms proving that the manifold is a fibration over a torus. As an application we reprove the Liouville theorem for integrable systems asserting that the invariant sets or compact connected fibers of a regular integrable system are tori. We give a new proof of this theorem (including the non-commutative version) for symplectic and more generally Poisson manifolds." @default.
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- W2776828617 date "2018-09-01" @default.
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- W2776828617 title "Integrable systems and closed one forms" @default.
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- W2776828617 doi "https://doi.org/10.1016/j.geomphys.2018.05.013" @default.
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