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Gunnar Carlsson: Free (Z/2Z)^k actions on finite complexes and some problems in etale and motivic homotopy

Gunnar Carlsson, Stanford University

Time: Wed 2013-03-27 13.15 - 14.15

Location: Room 3733, Institutionen för matematik, KTH

Subject area: Algebra and Geometry Seminar

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An interesting conjecture about free actions of 2-tori  T (finite elementary abelian 2-groups) is the the sum of the Betti numbers of the complex being acted upon is greater than 2^{rank T}.  We will show how this problem can be translated into algebraic geometric terms, and then discuss how one might approach the problem with etale or motivic methods.

Belongs to: Stockholm Mathematics Centre
Last changed: Mar 14, 2017