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Computer Graphics and Geometric Modeling: Mathematics

โœ Scribed by Max K. Agoston MA, MS, PhD (auth.)


Publisher
Springer-Verlag London
Year
2005
Tongue
English
Leaves
971
Edition
1
Category
Library

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โœฆ Synopsis


Possibly the most comprehensive overview of computer graphics as seen in the context of geometric modelling, this two volume work covers implementation and theory in a thorough and systematic fashion. Computer Graphics and Geometric Modelling: Mathematics, contains the mathematical background needed for the geometric modeling topics in computer graphics covered in the first volume. This volume begins with material from linear algebra and a discussion of the transformations in affine & projective geometry, followed by topics from advanced calculus & chapters on general topology, combinatorial topology, algebraic topology, differential topology, differential geometry, and finally algebraic geometry. Two important goals throughout were to explain the material thoroughly, and to make it self-contained. This volume by itself would make a good mathematics reference book, in particular for practitioners in the field of geometric modelling. Due to its broad coverage and emphasis on explanation it could be used as a text for introductory mathematics courses on some of the covered topics, such as topology (general, combinatorial, algebraic, and differential) and geometry (differential & algebraic).

โœฆ Table of Contents


Linear Algebra Topics....Pages 1-62
Affine Geometry....Pages 63-125
Projective Geometry....Pages 126-207
Advanced Calculus Topics....Pages 208-280
Point Set Topology....Pages 281-320
Combinatorial Topology....Pages 321-357
Algebraic Topology....Pages 358-458
Differential Topology....Pages 459-556
Differential Geometry....Pages 557-673
Algebraic Geometry....Pages 674-812

โœฆ Subjects


Computer Imaging, Vision, Pattern Recognition and Graphics; Computer Graphics; Symbolic and Algebraic Manipulation; Algebraic Geometry; Manifolds and Cell Complexes (incl. Diff.Topology)


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