Positive solution for a nonlinear elliptic equation on symmetric domains

We show the existence of a positive solution for the Schrodinger quasilinear equation with variable exponents above the critical regime. For that matter, we show an embedding into an Orlicz space of functions modeled over radially symmetric domains. Then we use a Galerkin method combined with a fixed-point argument to obtain a solution. For more information see https://ejde.math.txstate.edu/Volumes/2024/41/abstr.html