<--- Back to Details
First PageDocument Content
Conic sections / Discrete geometry / Elementary geometry / Line / Plane / Ellipse / De Bruijn–Erdős theorem / Sylvester–Gallai theorem / Geometry / Euclidean plane geometry / Analytic geometry
Date: 2011-08-06 04:11:15
Conic sections
Discrete geometry
Elementary geometry
Line
Plane
Ellipse
De Bruijn–Erdős theorem
Sylvester–Gallai theorem
Geometry
Euclidean plane geometry
Analytic geometry

CCCG 2011, Toronto ON, August 10–12, 2011 Collinearities in Kinetic Point Sets Ben D. Lund∗ George B. Purdy†

Add to Reading List

Source URL: 2011.cccg.ca

Download Document from Source Website

File Size: 280,35 KB

Share Document on Facebook

Similar Documents

The hamburger theorem Mikio Kano and Jan Kynˇcl EPFL Problem: Given n red and n blue points in the plane in general position, draw n

The hamburger theorem Mikio Kano and Jan Kynˇcl EPFL Problem: Given n red and n blue points in the plane in general position, draw n

DocID: 1rrZJ - View Document

A THEORY OF THE CARTOGRAPHIC LINE  Thomas K. Peucker Simon Fraser University

A THEORY OF THE CARTOGRAPHIC LINE Thomas K. Peucker Simon Fraser University

DocID: 1rdlr - View Document

Illinois Geometry Lab  Apollonian Circle Packing Density Author: Joseph Vandehey

Illinois Geometry Lab Apollonian Circle Packing Density Author: Joseph Vandehey

DocID: 1rarG - View Document

Raster-Vector Conversion Methods for Automated Cartography With Applications in Polygon Maps and Feature Analysis Shin-yi Hsu Department of Geography SUNY-Binghamton Binghamton, NY 13901

Raster-Vector Conversion Methods for Automated Cartography With Applications in Polygon Maps and Feature Analysis Shin-yi Hsu Department of Geography SUNY-Binghamton Binghamton, NY 13901

DocID: 1r8dq - View Document