Back to Results
First PageMeta Content
Lattice / Congruence subgroup / Arithmetic group / Representation theory / Group scheme / Gopal Prasad / Fundamental group / Orbifold / Unipotent / Abstract algebra / Algebra / Algebraic groups


Arithmetic Groups (Banff, Alberta, April 14–19, 2013) edited by Kai-Uwe Bux, Dave Witte Morris, Gopal Prasad, and Andrei Rapinchuk Abstract. We present detailed summaries of the talks that were given during a weeklong
Add to Reading List

Document Date: 2013-10-10 14:30:39

Open Document

File Size: 400,26 KB

Share Result on Facebook

Company

SL2 / Tits and Curtis / Kac / Borel / /

Event

Reorganization / /

Facility

University of Virginia / University of Bielefeld / Bruhat-Tits building / Stanford University / Banff International Research Station / University of Lethbridge / University of Utah / University of Gießen / University of Michigan / /

IndustryTerm

ambient / affirmative solutions / algebraic / higher rank arithmetic groups / arithmetic applications / root systems / /

Organization

University of Gießen / University of Bielefeld / University of Michigan / University of Lethbridge / University of Virginia / University of Utah / Stanford University / /

Person

Igor Rapinchuk / Andrei Rapinchuk / Vincent Emery / Gopal Prasad / Alan Reid / Vladimir Chernousov / Kevin Wortman / Mikhail Belolipetsky / Alireza Salehi Golsefidy / Ted Chinburg / Gabber / Pavel Zalesskii / Bertrand Remy / Kai-Uwe Bux / T. N. Venkataramana / Christopher Voll / Brian Conrad / Matthew Stover / Dave Witte Morris / Benjamin Klopsch / Stefan Witzel / /

ProvinceOrState

Alberta / Virginia / Michigan / Utah / /

SportsLeague

Stanford University / /

Technology

Euclidean algorithm / CAT / acting on CAT / /

URL

http /

SocialTag