A Rado type theorem for <i>p</i>-harmonic functions in the plane

Abstract

$p$-Laplace equation $$ { m div}(|abla u|^{p-2}abla u)=0 $$ in $Omegasetminus {x :u(x)=0}$, then $u$ is a solution to the $p$-Laplacian in the whole $Omegasubset R^2$.

Keywords

• p-harmonic functions
• p-Laplacian
• removable sets.