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Chaotic Orbits for systems of nonlocal equations Patrizi, Stefania


We consider a system of nonlocal equations driven by a perturbed periodic potential. We construct multibump solutions that connect one integer point to another one in a prescribed way. In particular, heteroclinic, homoclinic and chaotic trajectories are constructed. This is the first attempt to consider a nonlocal version of this type of dynamical systems in a variational setting and the first result regarding symbolic dynamics in a fractional framework. This is a joint work work with Serena Dipierro and Enrico Valdinoci.

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