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Properties of normal harmonic mappings

Monatshefte Fur Mathematik, 2020
Saminathan Ponnusamy, Jinjing Qiao
exaly  

Harmonic, locally quasiconformal mappings

1995
Summary: Classes \(H(\alpha,K)\) of functions \(f(z)=h(z)+\overline{g(z)}\), which are harmonic in \(\Delta=\{z:| z| < 1\}\) (\(h(z)\) and \(g(z)\) are regular in \(\Delta\)), preserve the orientation \((J(z)>0)\), are \(K\)-quasiconformal in \(\Delta\), are considered, where \(f(0)=0\), \(h(0)+\overline {g'(0)}=1\), \(\frac{h(z)}{h'(0)}\) belongs to a
openaire   +2 more sources

Solution to an open problem on convolutions of harmonic mappings

Complex Variables and Elliptic Equations, 2013
Liulan Li, Saminathan Ponnusamy
exaly  

Landau-Type Theorems of Polyharmonic Mappings and log-p-Harmonic Mappings

Complex Analysis and Operator Theory, 2018
Ming-Sheng Liu
exaly  

Convolutions of harmonic convex mappings

Complex Variables and Elliptic Equations, 2012
Michael Dorff, Maria Nowak
exaly  

Harmonic Map

2023
David Xianfeng Gu, Emil Saucan
openaire   +1 more source

A Schwarz–Pick inequality for harmonic quasiconformal mappings and its applications

Journal of Mathematical Analysis and Applications, 2010
Xingdi Chen
exaly  

Bohr radius for locally univalent harmonic mappings

Mathematische Nachrichten, 2018
I R Kayumov, Saminathan Ponnusamy
exaly  

On the linear combinations of harmonic univalent mappings

Journal of Mathematical Analysis and Applications, 2013
Zhi-Gang Wang
exaly  

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