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Perron's method and Wiener's criterion have entirely solved the Dirichletproblem for the Laplace equation. Since then, this approach has attracted theattention of many mathematicians for applying these ideas in the more generalequations. So, in this paper, we extend the Perron method and the Wienercriterion to the $G(\cdot)$-Laplace equation.

PWB-method and Wiener criterion for boundary regularity under generalized Orlicz growth