Events for 02/26/2020 from all calendars
Faculty Retreat: Undergraduate Program
Time: 12:00PM - 1:30PM
Location: BLOC 220
Noncommutative Geometry Seminar
Time: 2:00PM - 3:00PM
Location: BLOC 628
Speaker: Hao Guo, Texas A&M University
Title: Functoriality of higher invariants for elliptic operators
Abstract: I will report on joint work with Zhizhang Xie and Guoliang Yu on functoriality properties of the higher index and higher rho invariant for elliptic differential operators on manifolds with symmetry. We show that given a homomorphism between the deck transformation group of a Galois cover and a quotient by a normal subgroup, the map induced on the level of group C*-algebras naturally relates the higher indices and higher rho invariants associated to the two group actions. We work with the maximal version of the group C*-algebra. Our results can be applied to the problem of computing higher invariants on a covering space, for example by relating it to higher invariants on finite-sheeted covers.
Groups and Dynamics Seminar
Time: 3:00PM - 4:00PM
Location: BLOC 220
Speaker: Yuri Bakhturin, Memorial University of Newfoundland
Title: Actions of maximal growth
Abstract: We study acts and modules of maximal growth over finitely generated free monoids and free associative algebras as well as free groups and free group algebras. The maximality of the growth implies some other specific properties of these acts and modules that makes them close to the free ones; at the same time, we show that being a strong "infiniteness" condition, the maximality of the growth can still be combined with various finiteness conditions, which would normally make finitely generated acts finite and finitely generated modules finite-dimensional. (Joint work with Alexander Olshanskii)
Title IX Compliance Training
Time: 4:00PM - 5:00PM
Location: BLOC 117
Speaker: Jennifer Smith, JD, Title IX Officer
Student/Postdoc Working Geometry Seminar
Time: 4:00PM - 5:00PM
Location: BLOC 624
Speaker: JM Landsberg, TAMU
Title: Smooth cubic surfaces
Graduate Student Organization Seminar
Time: 4:00PM - 5:00PM
Location: BLOC 628
Speaker: Josiah Owens
Title: An Overview of an Ergodic Theoretic Proof of Szemerédi's Theorem
Abstract: A discussion of Szemerédi's theorem, including some motivating historical notes, its equivalent formulations as Furstenberg's multiple recurrence theorem and multiple recurrence in ergodic systems. The latter to be shown as a consequence of a theorem stating that multiple recurrence lifts through weak mixing and compact extensions of measure preserving systems and a structure theorem describing the dichotomy between such extensions. The (partial) proofs of these last two facts will be presented.