<--- Back to Details
First PageDocument Content
Duality / Degenerate conic / Homogeneous coordinates / Projective plane / Line at infinity / Ellipse / Line / Collineation / Point at infinity / Geometry / Projective geometry / Conic section
Date: 2011-08-23 13:52:46
Duality
Degenerate conic
Homogeneous coordinates
Projective plane
Line at infinity
Ellipse
Line
Collineation
Point at infinity
Geometry
Projective geometry
Conic section

Projective geometry- 2D Acknowledgements

Add to Reading List

Source URL: www.cs.utexas.edu

Download Document from Source Website

File Size: 2,45 MB

Share Document on Facebook

Similar Documents

Geometry / Mathematics / Space / Curves / Analytic geometry / Cartesian coordinate system / Dimension / Homogeneous coordinates / 3D modeling / Computer graphics / Geometric primitive / Parallel curve

Digital Styling for Designers: 3D Plane-Symmetric Freeform Curve Creation Using Sketch Interface Seok-Hyung Bae1,2 , Ryugo Kijima2 , and Won-Sup Kim3 1

DocID: 1rrZQ - View Document

Transformation / Geometry / Mathematics / Space / Translation / Affine transformation / Homogeneous coordinates / Scaling / Matrix / Transformation matrix

CS 543: Computer Graphics Lecture 4 (Part I): 3D Affine transforms Emmanuel Agu Introduction to Transformations n

DocID: 1qOuv - View Document

Projective geometry / Four-dimensional space / Dimension / Homography / Geometry / Point at infinity / Homogeneous coordinates / Space / Projection / Planar projection / Hyperbolic geometry

Preface to Shadows of Reality, The Fourth Dimension in Relativity, Cubism, ad Modern Thought A Yale University Book, 2006 We walk in the here and now, but is there a space beyond, a space that impinges on our own infinit

DocID: 1orJo - View Document

MATH CIRCLE - ELLIPTIC CURVES WEEK 4 SAM LICHTENSTEIN This week we picked up where we left off regarding the use of so-called homogeneous coordinates on the projective plane instead of ordinary coordinates on the ordinar

DocID: 1kPAQ - View Document

Lecture 7: homogeneous coordinates Dr. Richard E. Turner () October 31, 2013 House keeping

DocID: 1kuIM - View Document