Schwarz-Pick Type Inequalities

By F. Avkhadiev, Karl-Joachim Wirths. 2009

103 citations recorded by the source corpus.

Subfields: Applied Mathematics, Geometry and Topology

View Paper: https://www.semanticscholar.org/paper/b9db0f9f8b8ccdac34743dc8224ae6ecd29b25d7

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Applied Mathematics

1. Saminathan Ponnusamy
2. Ilgiz R. Kayumov
3. A. Ismagilov
4. Zhihong Liu
5. V. Allu
6. H. Halder
7. Karl-Joachim Wirths
8. S. A. Alkhaleefah

In Geometry and Topology

1. Saminathan Ponnusamy
2. Ilgiz R. Kayumov
3. V. Allu
4. H. Halder
5. 'Arp'ad Baricz

Citations in the corpus

• Bohr Inequality for Odd Analytic Functions (2017, background): “er 2] and [16, p. 190 and p. 253]). By the Schwarz lemma, it follows that |g′(0)| = |f′(w(0))w′(0)| ≤ |f′(0)|. For important discussions on the Schwarz lemma and its various consequences, we refer to [10]. Bohrinequalityforoddanalyticfunctions 3 Now for a given f, let S(f) = {g: g≺ f}. In [1, Theore”