summary:Using a distributional approach to integration in superspace, we investigate a Cauchy-Pompeiu integral formula in super Dunkl-Clifford analysis and several related results, such as Stokes formula, Morera's theorem and Painlevé theorem for super Dunkl-monogenic functions. These results are nice generalizations of well-known facts in complex analysis
In this paper, we study Pizzetti-type formulas for Stiefel manifolds and Cauchy-type formulas for th...
New series developments for monogenic functions are presented. The terms of these series have factor...
We describe an explicit connection between solutions to equations Df = 0 (the Generalized Cauchy-Ri...
summary:Using a distributional approach to integration in superspace, we investigate a Cauchy-Pompei...
In a series of recent papers, a harmonic and hypercomplex function theory in superspace has been est...
A survey of superanalysis with emphasis on superforms, superchains, superboundaries and integration ...
The Clifford-Cauchy integral formula has proven to be a corner stone of the monogenic function theor...
Distributions in superspace constitute a very useful tool for establishing an integration theory. In...
Euclidean Clifford analysis is a higher dimensional function theory, refining harmonic analysis, cen...
Titelblatt Inhaltsverzeichnis Zusammenfassung 1 Einleitung 2 2 Differenzialoperatoren und ...
The main aim of this thesis is to study superspaces using methods from harmonic and Clifford analysi...
In this paper, we investigate the Almansi expansion for solutions of Dunkl-polyharmonic equations by...
AbstractEuclidean Clifford analysis is a higher dimensional function theory offering a refinement of...
Title: New Integral Formulae in Hypercomplex Analysis Author: Mgr. Martin Sikora Department: Mathema...
We study the Cauchy representation formula for analytic functions on the unit disc whose pointwise b...
In this paper, we study Pizzetti-type formulas for Stiefel manifolds and Cauchy-type formulas for th...
New series developments for monogenic functions are presented. The terms of these series have factor...
We describe an explicit connection between solutions to equations Df = 0 (the Generalized Cauchy-Ri...
summary:Using a distributional approach to integration in superspace, we investigate a Cauchy-Pompei...
In a series of recent papers, a harmonic and hypercomplex function theory in superspace has been est...
A survey of superanalysis with emphasis on superforms, superchains, superboundaries and integration ...
The Clifford-Cauchy integral formula has proven to be a corner stone of the monogenic function theor...
Distributions in superspace constitute a very useful tool for establishing an integration theory. In...
Euclidean Clifford analysis is a higher dimensional function theory, refining harmonic analysis, cen...
Titelblatt Inhaltsverzeichnis Zusammenfassung 1 Einleitung 2 2 Differenzialoperatoren und ...
The main aim of this thesis is to study superspaces using methods from harmonic and Clifford analysi...
In this paper, we investigate the Almansi expansion for solutions of Dunkl-polyharmonic equations by...
AbstractEuclidean Clifford analysis is a higher dimensional function theory offering a refinement of...
Title: New Integral Formulae in Hypercomplex Analysis Author: Mgr. Martin Sikora Department: Mathema...
We study the Cauchy representation formula for analytic functions on the unit disc whose pointwise b...
In this paper, we study Pizzetti-type formulas for Stiefel manifolds and Cauchy-type formulas for th...
New series developments for monogenic functions are presented. The terms of these series have factor...
We describe an explicit connection between solutions to equations Df = 0 (the Generalized Cauchy-Ri...
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