Abstract
AbstractWe study the existence of standing waves for the following weakly coupled system of two Schrödinger equations "Equation missing"where $$V_1$$ V 1 and $$V_2$$ V 2 are radial potentials bounded from below. We address the case "Equation missing", $$m_2$$ m 2 constant, and prove the existence of a standing wave solution with both nontrivial components satisfying a prescribed asymptotic profile. In particular, the second component of such solution exhibits a concentrating behavior, while the first one keeps a quantum nature.
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