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Quaternion and Clifford Fourier Transforms
ISBN/GTIN

Quaternion and Clifford Fourier Transforms

BuchKartoniert, Paperback
Verkaufsrang165200inEnglish Non Fiction A-Z
CHF76.00

Beschreibung

This book describes the development of quaternion and Clifford Fourier transforms in Clifford (geometric) algebra over the last 30 years. It is the first comprehensive self-contained book covering this vibrant new area of pure and applied mathematics in depth.
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Details

ISBN/GTIN978-1-032-02658-9
ProduktartBuch
EinbandKartoniert, Paperback
Erscheinungsdatum25.09.2023
Seiten452 Seiten
SpracheEnglisch
IllustrationenFarb., s/w. Abb.
Artikel-Nr.59471843
DetailwarengruppeEnglish Non Fiction A-Z
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Autor

Eckhard Hitzer has a PhD in theoretical physics from the University of Konstanz (Germany). He has been living in Japan since 1996 (Kyoto University, University of Fukui, and since 2012 as Senior Associate Professor at International Christian University [ICU] in Mitaka, Tokyo). He teaches Physics and Mathematics at ICU. He has published over 100 International Scientific journal papers and book chapters, is member of the editorial boards of three journals, author of one book, editor of two books and of 10 special journal issues and conference proceedings, active member and organizer of many scientific conference committees and prize committees. He edits the Email newsletter for everyone interested in Clifford Algebra and Geometric Algebra (GA-Net) since 2003, and the blog GA-Net Updates since 2012. He works on pure and applied Clifford (geometric) algebras, with specialization on space group symmetry in crystallography, neural network and artificial intelligence applications, and Clifford algebra based integral transformations. He has been co-organizing the session Quaternion and Clifford Fourier Transforms and Wavelets at the tri-annual International Conferences on Clifford Algebras and their Applications since past ten years, and the annual workshop Empowering Novel Geometric Algebra for Graphics & Engineering (ENGAGE) at the international conference Computer Graphics International (CGI) since past five years.