Bayro-Corrochano E., Scheuermann G. Geometric Algebra Computing: in Engineering and Computer Science
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Springer, 2010. - 526 pages.This book presents contributions from a global selection of experts in the field. This useful text offers new insights and solutions for the development of theorems, algorithms and advanced methods for real-time applications across a range of disciplines. Written in an accessible style, the discussion of all applications is enhanced by the inclusion of numerous examples, figures and experimental analysis. Features: provides a thorough discussion of several tasks for image processing, pattern recognition, computer vision, robotics and computer graphics using the geometric algebra framework; introduces nonspecialists to screw theory in the geometric algebra framework; explores new developments in the domain of Clifford Fourier Transforms and Clifford Wavelet Transform; presents a detailed study of fluid flow problems with quaternionic analysis; examines new algorithms for geometric neural computing and cognitive systems; analyzes computer software packages for extensive calculations in geometric algebra.
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IOP Publishing Ltd, 1997. — 306 p.
The aim of this textbook is to provide the reader with an elementary introduction to fractal geometry and chaotic dynamics. These are subjects which have attracted immense interest throughout the whole range of numerate disciplines, including science, engineering, medicine, economics, and social science, to name but a few. The book may be used...
Cambridge University Press, 2010. - 236 pages.
Modern Computer Arithmetic focuses on arbitrary-precision algorithms for efficiently performing arithmetic operations such as addition, multiplication and division, and their connections to topics such as modular arithmetic, greatest common divisors, the Fast Fourier Transform (FFT), and the computation of elementary and special...
9th edition. — Brook Cole, 2010. — xiv, 877 p. — ISBN 978-0-538-73351-9. This well-respected text gives an introduction to the theory and application of modern numerical approximation techniques for students taking a one- or two-semester course in numerical analysis. With an accessible treatment that only requires a calculus prerequisite, Burden and Faires explain how, why, and...
Brooks/Cole, 2007. — 784 pages.
Authors show students of science and engineering the potential computers have for solving numerical problems and give them ample opportunities to hone their skills in programming and problem solving. The text also helps students learn about errors that inevitably accompany scientific computations and arms them with methods for detecting,...
Издательство Morgan Kaufmann, 2007, -622 pp.
Geometric algebra is a powerful and practical framework for the representation and solution of geometrical problems. We believe it to be eminently suitable to those subfields of computer science in which such issues occur: computer graphics, robotics, and computer vision. We wrote this book to explain the basic structure of geometric...
Пер. с англ. Под ред. Г.В. Коренева. — М.: Физматгиз, 1963. — 411 с. — (Физ.-мат. б-ка инженера).
Идея книги А.Дж. Мак-Коннела состоит в том, чтобы изложить основы тензорной алгебры и тензорного анализа на материале, уже знакомом достаточно широкому кругу лиц (научным работникам, инженерам и студентам).
Отличительной чертой книги являются чрезвычайная ясность и достаточная...