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The $L^p$ boundedness of the Bergman projection for a class of bounded Hartogs domains

Published 30 Apr 2013 in math.CV and math.FA | (1304.7898v2)

Abstract: We generalize the Hartogs triangle to a class of bounded Hartogs domains, and we prove that the corresponding Bergman projections are bounded on $Lp$ if and only if $p$ is in the range $(\frac{2n}{n+1},\frac{2n}{n-1})$.

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Authors (1)

  1. Liwei Chen 

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