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Wavelets, Multiscale Systems and Hypercomplex Analysis

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Wavelets, Multiscale Systems and Hypercomplex Analysis Synopsis

From a mathematical point of view it is fascinating to realize that most, if not all, of the notions arising from the theory of analytic functions in the open unit disk have counterparts when one replaces the integers by the nodes of a homogeneous tree. It is also fascinating to realize that a whole function theory, different from the classical theory of several complex variables, can be developped when one considers hypercomplex (Clifford) variables, Fueter polynomials and the Cauchy-Kovalevskaya product, in place of the classical polynomials in three independent variables.

This volume contains a selection of papers on the topics of Clifford analysis and wavelets and multiscale analysis, the latter being understood in a very wide sense. The theory of wavelets is mathematically rich and has many practical applications.

Contributors: R. Abreu-Blaya, J. Bory-Reyes, F. Brackx, Sh. Chandrasekaran, N. de Schepper, P. Dewilde, D.E. Dutkay, K. Gustafson, H. Heyer, P.E.T. Jorgensen, T. Moreno-Garcìa, L. Peng, F. Sommen, M.W. Wong, J. Zhao, H. Zhu

About This Edition

ISBN: 9783764375874
Publication date:
Author: Daniel Alpay
Publisher: Birkhauser an imprint of Birkhäuser Basel
Format: Hardback
Pagination: 190 pages
Series: Operator Theory, Advances and Applications
Genres: Algebra
Complex analysis, complex variables
Functional analysis and transforms
Cybernetics and systems theory
Calculus and mathematical analysis

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