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-Best Approximation of a γ-Regular Function
-
D. A. Lakew
Published/Copyright:
June 9, 2010
Abstract
In this paper, we construct γ-regular Cln-minimal function systems in 
, the generalized Bergman space of Cln-valued functions in the Sobolev space 
which are used in the best way to approximate null solutions of the in-homogeneous Dirac operator.
Key words and phrases.: Clifford analysis; in-homogeneous Dirac operator; elliptic boundary value problems; minimal systems
Received: 2003-04-15
Revised: 2007-04-23
Published Online: 2010-06-09
Published in Print: 2007-December
© Heldermann Verlag
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Keywords for this article
Clifford analysis;
in-homogeneous Dirac operator;
elliptic boundary value problems;
minimal systems
Articles in the same Issue
- Existence of Solutions for Unilateral Problems in L1 Involving Lower Order Terms in Divergence form in Orlicz Spaces
- On Strict Pseudoconvexity
- Differential Criterion of n-Dimensional Geometrically Convex Functions
- Continuity Properties of the Stress Tensor in the 3-Dimensional Ramberg/Osgood Model
- Weinstein's Technique for a Class of Parabolic Problems
- On the Uniqueness of Measure and Category σ-Ideals on 2ω
- -Best Approximation of a γ-Regular Function
- A Lévy-Ciesielski Expansion for Quantum Brownian Motion and the Construction of Quantum Brownian Bridges
- Generalized Vector Variational Inequalities in Topological Vector Spaces
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