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Convex geometry
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#	Item
341	Convex Foundations for Generalized MaxEnt Models Rafael Frongillo∗ and Mark D. Reid† ∗ † Add to Reading List Source URL: mark.reid.name Language: English - Date: 2015-03-10 00:10:59 Exponential family Divergence Kullback–Leibler divergence Calculus of variations Entropy Statistics Geometry Bregman divergence
342	egu_logo_without_circle_grey Add to Reading List Source URL: www.geosci-model-dev.net Language: English - Date: 2014-12-04 04:37:40 Platonic solids Deltahedra Polytopes Geocodes Grid Icosahedron Dual polyhedron Duality Voronoi diagram Geometry Convex geometry Euclidean geometry
343	Contemporary Mathematics Using a Robot to Learn Geometric Information from Permutations of Landmarks Benjam´ın Tovar, Luigi Freda, and Steven M. LaValle Abstract. This paper considers a robot that moves in the plane a Add to Reading List Source URL: msl.cs.uiuc.edu Language: English - Date: 2007-01-18 09:55:13 Algebra Computational geometry Convex hull Permutation Mathematics Convex analysis Geometry
344	[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
345	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
346	Errata: An Introduction to Optimization, Fourth Edition by ˙ Edwin K. P. Chong and Stanislaw H. Zak February 21, 2015 Add to Reading List Source URL: www.engr.colostate.edu Language: English - Date: 2015-02-21 20:43:38 Convex polytope Abstract polytope Polyhedral combinatorics Geometry Polytopes Polyhedron
347	Geosci. Model Dev., 7, 909–929, 2014 www.geosci-model-dev.net[removed]doi:[removed]gmd[removed] © Author(s[removed]CC Attribution 3.0 License. A mimetic, semi-implicit, forward-in-time, finite volume shallow Add to Reading List Source URL: www.geosci-model-dev.net Language: English - Date: 2014-12-04 04:38:11 Euclidean geometry Polytopes Polyhedra Deltahedra Icosahedron Duality Finite volume method Grid Dodecahedron Geometry Platonic solids Convex geometry
348	The triangulation is based on Delaunay method, creating the corresponding Voronoi polygons and is tested to process 1 million of points in less than 10 seconds (din referat) -> continuare Triangulation definition The mea Add to Reading List Source URL: www.landtm.com Language: English - Date: 2010-09-16 08:25:59 Delaunay triangulation Voronoi diagram Convex hull Circumscribed circle Pitteway triangulation Nearest neighbor graph Simplex Duality General position Geometry Triangulation Mathematics
349	[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
350	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

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