Abstract
In this paper we extend some results presented in \cite{julio} to the case of the -Laplacian operator. More precisely, we consider a model that couples a local -Laplacian operator with a nonlocal -Laplacian operator through source terms in the equation. The resulting problem is associated with an energy functional. We establish the existence and uniqueness of a solution, which is obtained via the direct minimization of the corresponding energy functional.
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