Geodesic equivalence and integrability

Mathematics – Differential Geometry

Scientific paper

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19 pages; LaTeX

Scientific paper

We suggest a construction that, given a trajectorial diffeomorphism between
two Hamiltonian systems, produces integrals of them.
As the main example we treat geodesic equivalence of metrics.
We show that the existence of a non-trivially geodesically equivalent metric
leads to Liouville integrability, and present explicit formulae for integrals.

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