In this work we prove the existence of solutions for a class of generalized Choquard equations involving the Δ _Φ -Laplacian operator. Our arguments are essentially based on variational methods. One of the main difficulties in this approach is to use the Hardy–Littlewood–Sobolev inequality for nonlinearities involving N-functions. The methods developed in this paper can be extended to wide classes of nonlinear problems driven by nonhomogeneous operators.
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Alves et al. (2019) studied this question.
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