Abstract
A general extension theorem for $L^2$ holomorphic bundle-valued top forms is formulated. Although its proof is based on a principle similar to Ohsawa-Takegoshi's extension theorem, it explains previous $L^2$ extendability results systematically and bridges extension theory and division theory.
Citation
Takeo Ohsawa. "On the extension of {$L\sp 2$} holomorphic functions V - Effects of generalization." Nagoya Math. J. 161 1 - 21, 2001.
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