We study, with respect to the parameter q 6= 0, the following Schrödinger-Bopp-Podolsky system in R3 where p 2 2, 3], w > 0, a 0 are fixed. We prove, by means of the fibering approach, that the system has no solutions at all for large values of q and has two radial solutions for small q's. We give also qualitative properties about the energy level of the solutions and a variational characterization of these extremal values of q. Our results recover and improve some results in [2, 5].
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