A Note on Covering by Convex Bodies G´ abor Fejes T´oth Abstract. A classical theorem of Rogers states that for any convex body K in n-dimensional Euclidean space there exists a covering of the space by translates

Source URL: www.renyi.hu

Reflections of planar convex bodies Rolf Schneider Abstract. It is proved that every convex body in the plane has a point such that the union of the body and its image under reflection in the point is convex. If the body

Source URL: home.mathematik.uni-freiburg.de

Piercing translates and homothets of a convex body∗ Adrian Dumitrescu† Minghui Jiang‡ March 30, 2010

Source URL: www.cs.uwm.edu

Curvatures of typical convex bodies—the complete picture Rolf Schneider Abstract It is known that a typical n-dimensional convex body, in the Baire category sense, has the property that its set of umbilics of zero curv

Source URL: home.mathematik.uni-freiburg.de

Typical curvature behaviour of bodies of constant width Imre B´ar´any and Rolf Schneider Abstract It is known that an n-dimensional convex body which is typical in the sense of Baire category, shows a simple, but highl

Source URL: home.mathematik.uni-freiburg.de

H¨older continuity for support measures of convex bodies Daniel Hug and Rolf Schneider Abstract. The support measures of a convex body are a common generalization of the curvature measures and the area measures. With re

Source URL: home.mathematik.uni-freiburg.de

Coloring translates and homothets of a convex body Adrian Dumitrescu∗ Minghui Jiang† August 7, 2010

Source URL: www.cs.uwm.edu

Affine surface area and convex bodies of elliptic type Rolf Schneider Abstract If a convex body K in Rn is contained in a convex body L of elliptic type (a curvature image), then it is known that the affine surface area

Source URL: home.mathematik.uni-freiburg.de

An Introduction to Physically Based Modeling: Rigid Body Simulation II—Nonpenetration Constraints David Baraff Robotics Institute Carnegie Mellon University

Source URL: www.cs.cmu.edu

• Archimedean solids
• Quasiregular polyhedra
• Computational physics
• Platonic solids
• Polytopes
• Collision detection
• Polyhedron
• Truncated cube
• Cube
• Geometry
• Convex geometry
• Euclidean geometry

Heat Flow and a Faster Algorithm to Compute the Surface Area of a Convex Body Hariharan Narayanan Department of Computer Science University of Chicago

Source URL: web.cse.ohio-state.edu