J. G. Llorente

On $p$-Harmonic Measures in Half Spaces

For all $1 0$ such that the $p$-harmonic measure in $\R^N_+$ of a ball of radius $0 < δ\leq 1$ in $\R^{N-1}$ is bounded above and below by a constant times $δ^{α(p.N)}$. We provide explicit estimates for the exponent $α(p,N)$