Physically-based Motion Models for 3D Tracking: A Convex Formulation Mathieu Salzmann TTI-Chicago Raquel Urtasun TTI-Chicago

Source URL: ttic.uchicago.edu

Self-improving Algorithms for Coordinate-Wise Maxima and Convex Hulls∗ Kenneth L. Clarkson† Wolfgang Mulzer‡

Source URL: page.mi.fu-berlin.de

Tensor Valuations and Their Local Versions Daniel Hug and Rolf Schneider Abstract The intrinsic volumes, recalled in the previous chapter, provide an array of size measurements for a convex body, one for each integer deg

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

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: people.cs.uchicago.edu

Rate of convergence in the central limit theorem for convex bodies Bo’az Klartag Princeton University Samos, Greece

Source URL: www.math.aegean.gr

Some geometry of convex bodies in C(K) spaces Jos´e Pedro Moreno∗ and Rolf Schneider Dedicated to the memory of Robert R. Phelps Abstract We deal with some problems related to vector addition and diametric completion

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

Condition number of a square matrix with i.i.d. columns drawn from a convex body RadosÃlaw Adamczak1 Olivier Gu´edon Alexander E. Litvak Alain Pajor

Source URL: perso-math.univ-mlv.fr

On the maximal convex chains among random points in a triangle Gergely Ambrus1 Imre Bárány2

Source URL: www.math.aegean.gr

Supplementary material — Na2Si3 O7: An incommensurate structure with crenel-type modulation functions, refined from a twinned crystal H. Kr¨

Source URL: pc12-c714.uibk.ac.at

• Geometry
• Convex geometry
• Graph theory
• Deltahedra
• Self-dual polyhedra
• Tetrahedron
• Mineral
• Logarithm

Combinatorics and Convexity Gil Kalai, Hebrew University, Jerusalem Connections between Euclidean convex geometry and combinatorics go back to Euler, Cauchy, Minkowski and Steinitz. The theory was advanced greatly since

Source URL: www.ma.huji.ac.il