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A biregular extension theorem from a fractal surface in
-
Ricardo Abreu Blaya
,
Juan Bory Reyes
Published/Copyright:
April 6, 2011
Abstract
The aim of this paper is to prove the characterization on a bounded domain of 
with fractal boundary and a Hölder continuous function on the boundary guaranteeing the biregular extendability of the later function throughout the domain.
Received: 2008-05-16
Published Online: 2011-04-06
Published in Print: 2011-March
© de Gruyter 2011
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Articles in the same Issue
- Attractivity results for a nonlinear functional integral equation
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- Exceptional functions and normal families of holomorphic functions with multiple zeros
- A note on the existence of three positive periodic solutions of functional difference equation
- Necessary and sufficient optimality conditions for set-valued optimization problems
- A weak type inequality for the two-dimensional diagonal Sunouchi operator on the Hardy space
- Screen slant lightlike submanifolds of indefinite cosymplectic manifolds
- Electromagnetic scattering by cylindrical orthotropic waveguide irises
- On fusion frames in Banach spaces
- A note on Muckenhoupt type weight classes on nondoubling measure spaces
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- A priori estimates of solutions of boundary value problems for two-dimensional systems of singular differential inequalities
- Function classes and convergence almost everywhere
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