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The Dirichlet problem for the slab with entire data and a difference equation for harmonic functions

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Author(s)
Khavinson, Dmitry 
Lundberg, Erik 
Render, Hermann 
Uri
http://hdl.handle.net/10197/9575
Date Issued
March 2017
Date Available
30T16:37:37Z November 2018
Abstract
It is shown that the Dirichlet problem for the slab (a,b)×Rd with entire boundary data has an entire solution. The proof is based on a generalized Schwarz reflection principle. Moreover, it is shown that for a given entire harmonic function g the inhomogeneous difference equation h(t+1,y)−h(t,y)=g(t,y) has an entire harmonic solution h.
Type of Material
Journal Article
Publisher
Canadian Mathematical Society
Journal
Canadian Mathematics Bulletin
Volume
60
Start Page
146
End Page
153
Copyright (Published Version)
2016 Canadian Mathematical Society
Keywords
  • Reflection principle

  • Entire harmonic funct...

  • Analytic continuation...

DOI
10.4153/CMB-2016-018-x
Language
English
Status of Item
Peer reviewed
This item is made available under a Creative Commons License
https://creativecommons.org/licenses/by-nc-nd/3.0/ie/
Owning collection
Mathematics and Statistics Research Collection
Scopus© citations
4
Acquisition Date
Feb 6, 2023
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Views
725
Acquisition Date
Feb 6, 2023
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Downloads
221
Acquisition Date
Feb 6, 2023
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