Dual Quaternions and Their Associated Clifford Algebras
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21 493 Ft
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Estimated delivery time: Expected time of arrival: end of January 2026.
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Product details:
- Edition number 1
- Publisher CRC Press
- Date of Publication 19 December 2024
- ISBN 9781032502977
- Binding Paperback
- No. of pages278 pages
- Size 229x152 mm
- Weight 453 g
- Language English
- Illustrations 21 Illustrations, black & white; 1 Illustrations, color; 21 Line drawings, black & white; 1 Line drawings, color; 1 Tables, black & white 622
Categories
Short description:
This book presents dual quaternions and their associated Clifford algebras in a new light, accessible to and geared towards the Computer Graphics community.
MoreLong description:
Clifford algebra for dual quaternions has emerged recently as an alternative to standard matrix algebra as a computational framework for computer graphics. This book presents dual quaternions and their associated Clifford algebras in a new light, accessible to and geared toward the computer graphics community.
Collecting all the associated formulas and theorems in one place, this book provides an extensive and rigorous treatment of dual quaternions, as well as showing how two models of Clifford algebra emerge naturally from the theory of dual quaternions. Each section comes complete with a set of exercises to help readers sharpen and practice their understanding.
This book is accessible to anyone with a basic knowledge of quaternion algebra and is of particular use to forward-thinking members of the computer graphics community.
MoreTable of Contents:
Part I. Dual Quaternions, 1.1. Algebras and Dual Algebras, 1.2. Algebra, 1.3. Geometry, 1.4. Rigid Motions, 1.5. Rigid Motions as Rotations in 8-Dimensions, 1.6. Screw Linear Interpolation (ScLERP), 1.7. Perspective and Pseudo-Perspective, 1.8. Visualizing Quaternions and Dual Quaternions, 1.9. Matrices versus Dual Quaternions, 1.10. Insights, 1.11. Formulas, Part II. Clifford Algebras for Dual Quaternions, 1. A Brief Review of Clifford Algebra, 2. The Plane Model of Clifford Algebra for Dual Quaternions, 3. The Point Model of Clifford Algebra for Dual Quaternions
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