B. Wick

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20242026

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math.CV2026

The Corona Problem for Slice Holomorphic Functions via the Matrix Corona Problem

Fabrizio Colombo, Elodie Pozzi, Irene Sabadini +1

In this paper we prove the Corona theorem for slice hyperholomorphic functions in a general way that applies to functions with values in a Clifford algebra $R_{n}$ for any $n…

math.CV2025

The Corona Problem for Slice Hyperholomorphic Functions

Fabrizio Colombo, Elodie Pozzi, Irene Sabadini +1

This paper addresses the Corona problem for slice hyperholomorphic functions for a single quaternionic variable. While the Corona problem is well-understood in the context of one c…

math.CV2025

The Cauchy--SzegÃ¶ Projection for domains in $C^{n}$ with minimal smoothness: weighted theory

Xuan Thinh Duong, Loredana Lanzani, Ji Li +1

Let $D \subset C^{n}$ be a bounded, strongly pseudoconvex domain whose boundary $b D$ satisfies the minimal regularity condition of class $C^{2}$ . A 2017 result of Lanzani \& Stei…

math.CV2025

The commutator of the Cauchy--SzegÅ Projection for domains in $C^{n}$ with minimal smoothness: weighted regularity

Xuan Thinh Duong, Loredana Lanzani, Ji Li +1

Let $D \subset C^{n}$ be a bounded, strongly pseudoconvex domain whose boundary $b D$ satisfies the minimal regularity condition of class $C^{2}$ , and let $S_{I ¨} $ denote the Cauchy…

The Corona Problem for Slice Holomorphic Functions via the Matrix Corona Problem

The Corona Problem for Slice Hyperholomorphic Functions

The Cauchy--SzegÃ¶ Projection for domains in Cn with minimal smoothness: weighted theory

The commutator of the Cauchy--SzegÅ Projection for domains in Cn with minimal smoothness: weighted regularity

The Cauchy--SzegÃ¶ Projection for domains in $C^{n}$ with minimal smoothness: weighted theory

The commutator of the Cauchy--SzegÅ Projection for domains in $C^{n}$ with minimal smoothness: weighted regularity