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Zassenhaus Lecture - Daniel Wise (part III)

Daniel Wise
April 22, 2015
1:30PM - 2:30PM
Cockins Hall 240

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Add to Calendar 2015-04-22 13:30:00 2015-04-22 14:30:00 Zassenhaus Lecture - Daniel Wise (part III) Title: Virtually Special Cube ComplexesSpeaker: Daniel Wise (McGill University)Abstract: Cube complexes have come to play an increasingly central role within geometric group theory, as their connection to right-angled Artin groups provides a powerful combinatorial bridge between geometry and algebra. These talks will aim to introduce nonpositively curved cube complexes, and then describe some of the developments that have recently culminated in the resolution of the virtual Haken conjecture for 3-manifolds, and simultaneously dramatically extended our understanding of many infinite groups.The first talk will give a general overview. The second talk will focus on the dual cube complex construction and survey some of its known applications. The third talk will focus on virtually special cube complexes.A printable flier for this event can be downloaded here: Zassenhaus_Poster_2015 [pdf] Cockins Hall 240 Department of Mathematics math@osu.edu America/New_York public

Title: Virtually Special Cube Complexes

Speaker: Daniel Wise (McGill University)

Abstract: Cube complexes have come to play an increasingly central role within geometric group theory, as their connection to right-angled Artin groups provides a powerful combinatorial bridge between geometry and algebra. These talks will aim to introduce nonpositively curved cube complexes, and then describe some of the developments that have recently culminated in the resolution of the virtual Haken conjecture for 3-manifolds, and simultaneously dramatically extended our understanding of many infinite groups.

The first talk will give a general overview. The second talk will focus on the dual cube complex construction and survey some of its known applications. The third talk will focus on virtually special cube complexes.

A printable flier for this event can be downloaded here: Zassenhaus_Poster_2015 [pdf]

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