Invariant algebras and geometric reasoning

The demand for more reliable geometric computing in robotics, computer vision and graphics has revitalized many venerable algebraic subjects in mathematics — among them, Grassmann–Cayley algebra and Geometric Algebra. Nowadays, they are used as powerful languages for projective, Euclidean and other...

Ausführliche Beschreibung

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Bibliographische Detailangaben
1. Verfasser: Li, Hongbo
Format: E-Book Buch
Sprache:Englisch
Veröffentlicht: New Jersey World Scientific Publishing Co. Pte. Ltd 2008
World Scientific
World Scientific Publishing Company
WORLD SCIENTIFIC
WSPC
Ausgabe:1
Schlagworte:
Artificial Intelligence (Machine Learning, Neural Networks, Fuzzy Logic)
Clifford algebras
Conformal geometry
Invariants
Pure Mathematics
SCIENCE
Symmetry (Mathematics)
Bracket Algebra
Invariant Theory
Automated Theorem Proving
Geometric Algebra
Geometric Invariance
Computational Geometry
Discrete Geometry
Projective Geometry
Geometric Reasoning
Grassmann-Cayley Algebra
ISBN:9789812708083, 9812708081, 9812770119, 9789812770110
Online-Zugang:Volltext
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Beschreibung
Zusammenfassung:The demand for more reliable geometric computing in robotics, computer vision and graphics has revitalized many venerable algebraic subjects in mathematics — among them, Grassmann–Cayley algebra and Geometric Algebra. Nowadays, they are used as powerful languages for projective, Euclidean and other classical geometries.
Bibliographie:Includes bibliographical references and index
ISBN:9789812708083
9812708081
9812770119
9789812770110
DOI:10.1142/6514