Yong Chan Kim, Toshiyuki Sugawa
Published 2010-03-08Version 1
We study the maximal number $0\le h\le+\infty$ for a given plane domain $\Omega$ such that $f\in H^p$ whenever $p<h$ and $f$ is analytic in the unit disk with values in $\Omega.$ One of our main contributions is an estimate of $h$ for unbounded $K$-quasidisks.
Asymptotic behavior of Patil's approximants in Hardy spaces : The real case
Some properties of a Subclass of Univalent Functions
Embedding and compact embedding between Bergman and Hardy spaces
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