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Standing waves for Schrodinger equations with Kato class potentials and $L^\infty$-bounded nonlinearities
We establish the existence of standing waves for a nonlinear Schrodinger equation with potentials belonging to the Kato class and an $L^\infty$-bounded nonlinearity, whose Lipschitz constant is smaller than the distance from zero to the essential spectrum of the linear part. We consider both the non
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