An $L^2$ Hartogs-type extension theorem for unbounded domains
Bo-Yong Chen

TL;DR
This paper establishes an $L^2$ extension theorem of Hartogs type applicable to unbounded domains, expanding the scope of extension results in complex analysis.
Contribution
It introduces an $L^2$ Hartogs-type extension theorem specifically designed for unbounded domains, a novel extension of classical results.
Findings
Proves an $L^2$ extension theorem for unbounded domains
Extends classical Hartogs extension results to unbounded settings
Provides a new tool for complex analysis in unbounded regions
Abstract
In this note, we prove an Hartogs-type extension theorem for unbounded domains.
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Taxonomy
TopicsHolomorphic and Operator Theory · Analytic and geometric function theory · Geometric and Algebraic Topology
