The $L^p$- regularity problem for the Bergman projection of two-dimensional Rudin ball quotients
Debraj Chakrabarti, Alessandro Monguzzi

TL;DR
This paper addresses the $L^p$-regularity problem for the Bergman projection on two-dimensional Rudin ball quotients, providing a solution to a specific regularity issue in complex analysis.
Contribution
It offers a novel solution to the $L^p$-regularity problem for the Bergman projection in the context of two-dimensional Rudin ball quotients.
Findings
Solved the $L^p$-regularity problem for the Bergman projection
Established regularity results specific to Rudin ball quotients
Contributed to the understanding of function theory on complex domains
Abstract
We solve the -regularity problem of the Bergman projection of two-dimensional Rudin ball quotients.
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Taxonomy
TopicsHolomorphic and Operator Theory · Geometry and complex manifolds · Algebraic and Geometric Analysis
