Boundary Geometry and Surjective Linear Isometries of Weighted Hardy Spaces

Let $D\subset\mathbb C^n$, $n\geq 2$, be a bounded pseudoconvex domain with smooth boundary, and let $H^p_ω(D)$ be the Hardy space defined using a weighted boundary measure $ω\,dσ$, where $ω$ is bounded above and bounded away from zero. For every $0<p<\infty$, $p\neq2$, we prove that each surjective