Abstract
Let $D$ be a bounded strictly pseudoconvex domain in ${\mathbb C}^{n}$ (with not necessarily smooth boundary) and let $X$ be a submanifold in a neighborhood of $\overline{D}$. Then any $L^{p}$ $(1 \leq p < \infty)$ holomorphic function in $X \cap D$ can be extended to an $L^{p}$ holomorphic function in $D$.
Citation
Kenzō Adachi. "{$L\sp p$}-extension of holomorphic functions from submanifolds to strictly pseudoconvex domains with non-smooth boundary." Nagoya Math. J. 172 103 - 110, 2003.
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