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Integrable and Superintegrable Klein-Gordon and Schrödinger Type Dimers
Published 1 Oct 2015 in nlin.SI | (1510.00446v1)
Abstract: A $PT$-symmetric dimer is a two-site nonlinear oscillator or a nonlinear Schr\"odinger dimer where one site loses and the other site gains energy at the same rate. We present a wide class of integrable oscillator type dimers whose Hamiltonian is of arbitrary even order. Further, we also present a wide class of integrable and superintegrable nonlinear Schr\"odinger type dimers where again the Hamiltonian is of arbitrary even order.
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