Ground states of p-Laplacian systems with Choquard-type nonlinearity on Z^N exist for large λ and converge, as λ → ∞, to a ground state of the limit problem on the potential wells.
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Existence and convergence of ground state solutions for Choquard-type systems on lattice graphs
Ground states of p-Laplacian systems with Choquard-type nonlinearity on Z^N exist for large λ and converge, as λ → ∞, to a ground state of the limit problem on the potential wells.