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Given two measured spaces and , and a third space , given two functions and , we study the problem of finding two maps and such that the images and coincide, and the integral is maximal. We give condition on and for which there is a unique solution.
Given two measured spaces and , and a third space ,
given two functions and , we study the problem of finding two
maps and such that the images
and coincide, and the integral is maximal. We give condition on and for which
there is a unique solution.
The existence of solutions with prescribed period for a class of Hamiltonian systems with a Keplerian singularity is discussed.
The existence of solutions with prescribed period for a class of Hamiltonian systems with a Keplerian singularity is discussed.
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