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Convex polygon
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#	Item
71	Making Polygons by Simple Folds and One Straight Cut Erik D. Demaine∗ Martin L. Demaine∗ ∗ Po-Ru Loh Shelly Manber∗ Add to Reading List Source URL: erikdemaine.org Language: English - Date: 2010-11-09 22:19:16 Polyhedron Convex and concave polygons Vertex Fold Straight skeleton Pseudotriangle Geometry Polygons Simple polygon
72	CS 157: Assignment 6 Douglas R. Lanman 8 May 2006 Problem 1: Evaluating Convex Polygons This write-up presents several simple algorithms for determining whether a given set of twodimensional points defines a convex polyg Add to Reading List Source URL: mesh.brown.edu Language: English - Date: 2006-05-07 23:58:40 Convex analysis Convex geometry Computational geometry Regular polygon Convex hull algorithms Vertex Convex hull Dual polyhedron Internal and external angle Geometry Polygons Euclidean plane geometry
73	Convex Hull Asymptotic Shape Evolution Maxim Arnold, Yuliy Baryshnikov and Steven M. LaValle University of Illinois, Urbana, IL 61801, USA; (MA: Institute for Information Transmission Problems, Moscow, Russia). Email: {m Add to Reading List Source URL: msl.cs.uiuc.edu Language: English - Date: 2012-04-29 22:52:13 Euclidean plane geometry Convex analysis Discrete geometry Voronoi diagram Markov chain Regular polygon Convex hull Markov process Square Geometry Computational geometry Polygons
74	GeoLib Polygon Operations Document version 1.0 © GeoLib www.geolib.co.uk Add to Reading List Source URL: www.geolib.co.uk Language: English - Date: 2011-01-22 13:46:31 Convex and concave polygons Star polygon Polygon triangulation Geometry Polygons Polygon
75	[11] G. T. Toussaint, “On translating a set of spheres” Technical Report SOCS-84.4, School of Computer Science, McGill University (March, [removed]] Add to Reading List Source URL: www-cgrl.cs.mcgill.ca Language: English - Date: 2004-10-19 17:38:45 Simple polygon Star-shaped polygon Convex and concave polygons Vertex Angle Star polygon Geometry Polygons Monotone polygon
76	GACT Symposium, Los Angeles, California[removed]G. T. Toussaint, Solving geometric problems with the rotating calipers, Proc. MELECON’83, Athens (May[removed]] Add to Reading List Source URL: www-cgrl.cs.mcgill.ca Language: English - Date: 2002-08-07 16:32:08 Convex and concave polygons Polygon Rotating calipers Monotone polygon Convex hull Star-shaped polygon Godfried Toussaint Vertex Polyhedron Geometry Polygons Simple polygon
77	[41] B. Chazelle, “The polygon containment problem”, in Computational Geometry, Ed., F. P. Preparata, Advances on Computing Research, vol. 1, JAI Press, Inc., 1983, pp[removed]] Add to Reading List Source URL: www-cgrl.cs.mcgill.ca Language: English - Date: 2004-10-19 17:29:51 Polytopes Monotone polygon Polyhedron Dual polyhedron Convex hull Regular polytope Toroidal polyhedron Geometry Polyhedra Polygons
78	between two crossing convex polygons,” Computing, vol. 32, 1984, pp[removed]To85a] Toussaint, G. T., ed., Computational Geometry, North-Holland, [removed]To85b] Add to Reading List Source URL: www-cgrl.cs.mcgill.ca Language: English - Date: 2002-06-13 17:56:46 Computational geometry Discrete geometry Godfried Toussaint Image processing Voronoi diagram Convex hull Simple polygon Nearest neighbor search Polygon Geometry Mathematics Information science
79	SOLID AREA SCAN-CONVERSION Prof. Neha Mukesh Srivastava Polygons 2 Add to Reading List Source URL: myitweb.weebly.com Language: English - Date: 2011-09-22 13:11:43 Curves Point in polygon Convex geometry Vertex Convex and concave polygons Diagonal Simple polygon Complex polygon Geometry Polygons 3D computer graphics
80	Pyramids 3D objects or solids A pyramid is a 3D object. It has any polygon as its base. Its other faces are triangles that meet in a point. A pyramid is named after its base, eg a triangular pyramid has a triangle for it Add to Reading List Source URL: www.det.nsw.edu.au Language: English Self-dual polyhedra Polyhedra Johnson solids Deltahedra Platonic solids Hexagonal pyramid Pyramid Pentagonal pyramid Tetrahedron Geometry Convex geometry Euclidean geometry

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