Abstract
In this paper, we prove that the $$\bar{\partial }$$ -operator has closed range in $$L^p$$ -spaces and further the canonical solution of the $$\bar{\partial }$$ -problem gains 1/2 derivative in the so-called partial $$L^p$$ -Sobolev spaces as well as global boundary regularity for $$\bar{\partial }$$ on products of unit balls.
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