<--- Back to Details
First PageDocument Content
Convex geometry / Polytopes / Linear programming / Operations research / Polyhedral combinatorics / Hirsch conjecture / KleeMinty cube / Simplex algorithm / Convex polytope / Simplex / 4-polytope / Simple polytope
Date: 2012-07-25 10:24:45
Convex geometry
Polytopes
Linear programming
Operations research
Polyhedral combinatorics
Hirsch conjecture
KleeMinty cube
Simplex algorithm
Convex polytope
Simplex
4-polytope
Simple polytope

75 Documenta Math. Who Solved the Hirsch Conjecture? ¨ nter M. Ziegler

Add to Reading List

Source URL: www.math.uiuc.edu

Download Document from Source Website

File Size: 608,09 KB

Share Document on Facebook

Similar Documents

POLYTOPES ET POINTS ENTIERS par Olivier Debarre Table des mati` eres

POLYTOPES ET POINTS ENTIERS par Olivier Debarre Table des mati` eres

DocID: 1xTFr - View Document

Fano varieties and polytopes Olivier DEBARRE ————— The Fano Conference —————

Fano varieties and polytopes Olivier DEBARRE ————— The Fano Conference —————

DocID: 1xTmK - View Document

Sorting and a Tale of Two Polytopes Jean Cardinal ULB, Brussels, Belgium Algorithms & Permutations, Paris, 2012

Sorting and a Tale of Two Polytopes Jean Cardinal ULB, Brussels, Belgium Algorithms & Permutations, Paris, 2012

DocID: 1uPKr - View Document

SUM OF SQUARES CERTIFICATES FOR CONTAINMENT OF H-POLYTOPES IN V-POLYTOPES KAI KELLNER AND THORSTEN THEOBALD Abstract. Given an H-polytope P and a V-polytope Q, the decision problem whether P is contained in Q is co-NP-co

SUM OF SQUARES CERTIFICATES FOR CONTAINMENT OF H-POLYTOPES IN V-POLYTOPES KAI KELLNER AND THORSTEN THEOBALD Abstract. Given an H-polytope P and a V-polytope Q, the decision problem whether P is contained in Q is co-NP-co

DocID: 1sIuk - View Document

Some 0/1 polytopes need exponential size extended formulations Thomas Rothvoß Department of Mathematics, M.I.T.  0/1 polytopes

Some 0/1 polytopes need exponential size extended formulations Thomas Rothvoß Department of Mathematics, M.I.T. 0/1 polytopes

DocID: 1sBpi - View Document