Tag Archives: The simplex algorithm

Subexponential Lower Bound for Randomized Pivot Rules!

Posted on November 9, 2010 by Gil Kalai

Oliver Friedmann, Thomas Dueholm Hansen, and Uri Zwick have managed to prove subexponential lower bounds of the form for the following two basic randomized pivot rules for the simplex algorithm! This is the first result of its kind and deciding … Continue reading →

Posted in Computer Science and Optimization, Convex polytopes, Games | Tagged Linear programming, The simplex algorithm | 11 Comments

	Cha on Polymath10, Post 2: Homologica…
	Cha on Polymath10, Post 2: Homologica…
	Solvig Kadison-Singe… on The Kadison-Singer Conjecture…
	Matthew Cory on Call for nominations for the O…
	Matthew Cory on The Race to Quantum Technologi…
	domotorp on Chess can be a Game of Lu…
	Gil Kalai on The Race to Quantum Technologi…
	Notes of the seminar… on Mind Boggling: Following the w…
	Optimal Colorful Tve… on Seven Problems Around Tverberg…
	Seven Problems Aroun… on Optimal Colorful Tverberg…
	Gil Kalai on Chess can be a Game of Lu…
	月旦 XIV \| Fight with… on The Race to Quantum Technologi…

Tag Archives: The simplex algorithm

Subexponential Lower Bound for Randomized Pivot Rules!

Recent Comments

Recent Posts

Top Posts & Pages

RSS

Categories

Blogroll

Archives