English
Geometric Methods and Applications : For Computer Science and Engineering
Overview of attention for book
Table of Contents
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Altmetric BadgeBook Overview
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Altmetric BadgeChapter 1 Introduction
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Altmetric BadgeChapter 2 Basics of Affine Geometry
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Altmetric BadgeChapter 3 Basic Properties of Convex Sets
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Altmetric BadgeChapter 4 Embedding an Affine Space in a Vector Space
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Altmetric BadgeChapter 5 Basics of Projective Geometry
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Altmetric BadgeChapter 6 Basics of Euclidean Geometry
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Altmetric BadgeChapter 7 Separating and Supporting Hyperplanes
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Altmetric BadgeChapter 8 The Cartan–Dieudonné Theorem
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Altmetric BadgeChapter 9 The Quaternions and the Spaces S 3 , SU(2), SO(3), and ℝ ℙ 3
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Altmetric BadgeChapter 10 Dirichlet–Voronoi Diagrams and Delaunay Triangulations
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Altmetric BadgeChapter 11 Basics of Hermitian Geometry
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Altmetric BadgeChapter 12 Spectral Theorems in Euclidean and Hermitian Spaces
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Altmetric BadgeChapter 13 Singular Value Decomposition (SVD) and Polar Form
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Altmetric BadgeChapter 14 Applications of SVD and Pseudo-inverses
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Altmetric BadgeChapter 15 Quadratic Optimization Problems
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Altmetric BadgeChapter 16 Schur Complements and Applications
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Altmetric BadgeChapter 17 Quadratic Optimization and Contour Grouping
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Altmetric BadgeChapter 18 Basics of Manifolds and Classical Lie Groups: The Exponential Map, Lie Groups, and Lie Algebras
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Altmetric BadgeChapter 19 Basics of the Differential Geometry of Curves
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Altmetric BadgeChapter 20 Basics of the Differential Geometry of Surfaces
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Altmetric BadgeChapter 21 Appendix
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