Quaternionic and Clifford analysis are an extension of complex analysis into higher dimensions. The unique starting point of Wolfgang Sprößig’s work was the application of quaternionic analysis to elliptic differential equations and boundary value problems. Over the years, Clifford analysis has become a broad-based theory with a variety of applications both inside and outside of mathematics, such as higher-dimensional function theory, algebraic structures, generalized polynomials, applications of elliptic boundary value problems, wavelets, image processing, numerical and discrete analysis. The aim of this volume is to provide an essential overview of modern topics in Clifford analysis, presented by specialists in the field, and to honor the...
The theory of complex Hermitean Clifford analysis was developed recently as a refinement of Euclidea...
After more than hundred years of arguments in favour and against quaternions, of exciting odysseys w...
We study some properties of a regular function in Clifford analysis and generalize Liouville theorem...
Quaternionic Clifford analysis is a recent new branch of Clifford analysis, a higher dimensional fun...
The book discusses the extensions of basic Fourier Analysis techniques to the Clifford algebra frame...
Considering the foundation of Quaternionic Analysis by R. Fueter and his collaborators in the beginn...
Hypercomplex analysis is the extension of complex analysis to higher dimensions where the concept of...
The Clifford-Cauchy integral formula has proven to be a corner stone of the monogenic function theor...
The present article has a threefold purpose: First it is a survey of the algebraic structures of gen...
The purpose of this volume is to bring forward recent trends of research in hypercomplex analysis. T...
This book presents applications of hypercomplex analysis to boundary value and initial-boundary valu...
In memory of a good friend and inspiring mathematician Abstract. Quaternionic analysis — and in high...
This book contains a selection of papers presented at the session "Quaternionic and Clifford Analysi...
Research Doctorate - Doctor of Philosophy (PhD)Fourier analysis has long been studied as a method to...
"The Minicorsi of Mathematical Analysis have been held at the University of Padova since 1998, and t...
The theory of complex Hermitean Clifford analysis was developed recently as a refinement of Euclidea...
After more than hundred years of arguments in favour and against quaternions, of exciting odysseys w...
We study some properties of a regular function in Clifford analysis and generalize Liouville theorem...
Quaternionic Clifford analysis is a recent new branch of Clifford analysis, a higher dimensional fun...
The book discusses the extensions of basic Fourier Analysis techniques to the Clifford algebra frame...
Considering the foundation of Quaternionic Analysis by R. Fueter and his collaborators in the beginn...
Hypercomplex analysis is the extension of complex analysis to higher dimensions where the concept of...
The Clifford-Cauchy integral formula has proven to be a corner stone of the monogenic function theor...
The present article has a threefold purpose: First it is a survey of the algebraic structures of gen...
The purpose of this volume is to bring forward recent trends of research in hypercomplex analysis. T...
This book presents applications of hypercomplex analysis to boundary value and initial-boundary valu...
In memory of a good friend and inspiring mathematician Abstract. Quaternionic analysis — and in high...
This book contains a selection of papers presented at the session "Quaternionic and Clifford Analysi...
Research Doctorate - Doctor of Philosophy (PhD)Fourier analysis has long been studied as a method to...
"The Minicorsi of Mathematical Analysis have been held at the University of Padova since 1998, and t...
The theory of complex Hermitean Clifford analysis was developed recently as a refinement of Euclidea...
After more than hundred years of arguments in favour and against quaternions, of exciting odysseys w...
We study some properties of a regular function in Clifford analysis and generalize Liouville theorem...