Domination of the supremum of a bounded harmonic function by its supremum over a countable subset-Reference-Cited by-同舟云学术

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Domination of the supremum of a bounded harmonic function by its supremum over a countable subset

Published:1987-10 Issue:3 Volume:30 Page:471-477
ISSN:0013-0915
Container-title:Proceedings of the Edinburgh Mathematical Society
language:en
Short-container-title:Proceedings of the Edinburgh Mathematical Society

Author:

Bonsall F. F.

Abstract

For what sequences {an} of points of the open unit disc D does there exist a constant k such that

for all bounded harmonic functions f on D?

Publisher

Cambridge University Press (CUP)

Subject

General Mathematics

Reference4 articles.

1. DECOMPOSITIONS OF FUNCTIONS AS SUMS OF ELEMENTARY FUNCTIONS

2. On absolutely convergent exponential sums

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1. Frank Featherstone Bonsall. 31 March 1920—22 February 2011;Biographical Memoirs of Fellows of the Royal Society;2020-10-07

2. On Dominating Sets for Nevanlinna Class (I);Taiwanese Journal of Mathematics;2011-08-01

3. ON DOMINATING PHENOMENON FOR BOUNDED REAL HARMONIC FUNCTIONS IN SEVERAL VARIABLES;Taiwanese Journal of Mathematics;2010-04-01

4. Expansions with Poisson kernels and related topics;Proceedings of the Edinburgh Mathematical Society;2010-01-12

5. On translates of the Poisson kernel and zeros of harmonic functions;Bulletin of the London Mathematical Society;2007-03-21

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