Bohr's inequality for uniform algebras

By Vern I. Paulsen, Dinesh Singh. 2004

86 citations recorded by the source corpus.

Subfields: Applied Mathematics, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/a18cb9c160001a03b8f72bf14a322cb18cf93b4d

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

In Mathematical Physics

Citations in the corpus

Bohr Inequality for Odd Analytic Functions (2017, background): “Paulsen and Singh extended Bohr’s inequality to Banach algebras in [17].”
Bohr's phenomenon in subordination and bounded harmonic classes (2010, background): “Paulsen and Singh extended Bohr’s inequality to Banach algebras in [5].”
Multidimensional analogues of refined Bohr’s inequality (2020, background): “Several other aspects and generalizations of Bohr’s inequality may be obtained from [8, 10, 18, 21, 27, 32, 33, 34, 35], the monograph of Kresin and Maz’ya [28], and the references therein.”
Bohr phenomenon for certain subclasses of harmonic mappings (2020, background): “Subsequently, Paulson and Singh [28], and Blasco [10] have extended the Bohr inequality in the context of Banach algebra.”
Refined Bohr inequality for bounded analytic functions (2020, background): “Subsequently, some different proofs were given (see [25, 26, 27, 32, 34] and also the recent survey chapters [5] and [18, Chapter 8]).”
Bohr radius for subordinating families of analytic functions and bounded harmonic mappings (2014, methodology): “Pursuant to this construction, Paulsen and Singh [18] have extended the Bohr inequality in the context of Banach algebras.”
Bohr Type Inequalities for Functions with a Multiple Zero at the Origin (2020, background): “Generalizations and extensions of Bohr’s result can be found from [3, 19, 20] and the references therein.”
The Bohr radius for starlike logharmonic mappings (2016, background): “[6] Paulsen VI, Singh D. Extensions of Bohr’s inequality.”