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- W1848887668 abstract "Part 1 Preliminaries: fields vector spaces linear transformations cosets of a vector space invariant subspaces. Part 2 Symmetric bilinear forms: symmetric bilinear forms congruence orthogonal complements orthogonal bases Witt's cancellation theorem isotropic and anisotropic spaces functions on inner product spaces. Part 3 Plane geometries: the affine plane the affine group postulates for the Euclidean plane inner product planes projective planes conic sections. Part 4 Homogeneous spaces in Rn: topological groups homogeneous spaces geometry on homogeneous spaces the Riemann sphere the Poincare upper half-plane differentiable manifolds. Part 5 Topics in computer graphics: a first graphics programme a computer graphics system overview geometric mappings in a CG system the line-drawing algorithm the wing-edge object representation the conic sections Bezier curves and B-splines hidden surface removal texture mapping quadric intermediate surfaces Koch systems. Appendices: equivalence relations - basics the Jordan canonical form - proof of Jordan's theorem GraphLib documentation - types, procedures and functions." @default.
- W1848887668 created "2016-06-24" @default.
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- W1848887668 date "1992-12-16" @default.
- W1848887668 modified "2023-09-27" @default.
- W1848887668 title "Linear Geometry with Computer Graphics" @default.
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