COMPUTING CONVEX QUADRANGULATIONS F. AURENHAMMER, M. DEMUTH, AND T. SCHIFFER A BSTRACT. We use projected Delaunay tetrahedra and a maximum independent set approach to compute large subsets of convex quadrangulations on a

Source URL: www.igi.tugraz.at

Bandit Smooth Convex Optimization: Improving the Bias-Variance Tradeoff Ofer Dekel Microsoft Research Redmond, WA

Source URL: tx.technion.ac.il

Essential Uniqueness of an M -Ellipsoid of a Given Convex Body V.D. Milman1 and A. Pajor2 1 2

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

A Simple Polynomial-Time Randomized Distributed Algorithm for Connected Row Convex Constraints T. K. Satish Kumar?† , Duc Thien Nguyen‡ , William Yeoh†† , and Sven Koenig† † Department of Computer Science

Source URL: www.cs.nmsu.edu

On the Euclidean metric entropy of convex bodies A. E. Litvak V. D. Milman N. Tomczak-Jaegermann

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

Diameters of Sections and Coverings of Convex Bodies ∗ A. E. Litvak N. Tomczak-Jaegermann†

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

Murray Marshall’s publications on Positive Polynomials and Moment Problems 1. M. Ghasemi, M. Infusino, S. Kuhlmann, M. Marshall, A continuous moment problem for locally convex spaces, in preparation. 2. M. Ghasemi, S.

Source URL: www.gmu.ge

Static Traffic Assignment Problem. A comparison between Beckmannand Nesterov & de Palmamodels. Fabian A. Chudak, D-Wave Systems Vania Dos Santos Eleuterio, IFOR ETH Zurich

Source URL: www.strc.ch

• Transport
• Mathematical optimization
• Mathematics
• Business
• Network flow
• Operations research
• Game theory
• Road traffic management
• Route assignment
• John Glen Wardrop
• Flow network
• Convex optimization

Identifying and attacking the saddle point problem in high-dimensional non-convex optimization Razvan Pascanu Universit´e de Montr´eal

Source URL: arxiv.org

Simplices Rolf Schneider These two lectures are about extremal properties of simplices in the affine geometry of convex bodies. I begin with the well-known fact that the space of affine equivalence classes of convex bodi

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