Abstract

We prove an H2-Corona theorem with estimate C(δ)=Cδ−1−q|log⁡δ| for δ≪1 on delta-regular domains, where q=min⁡{n,m−1} and m is the number of generators. This class of domains includes smooth bounded domains with defining functions that are plurisubharmonic on boundaries and pseudoconvex domains of D'Angelo finite type.

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