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Events happening on October 6, 2015

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Oct. 06, 2015 10am (Math350)	Megan Ly (Colorado) X Since the irreducible representations of algebra groups are impractical to work with, we define a coarser approximation of the usual character theory known as a supercharacter theory. We then find a nice way to "induce" supercharacters by modifying the definition of induction to the concept of superinduction. Supercharacters and superinduction for algebra groups
Oct. 06, 2015 11am (MATH 350)	Number Theory Chris Hall (University of Wyoming) X Let G be a finite undirected graph and C-->G be a "random cover". One interesting object one can associate to C are the characteristic polynomial of its adjacency matrix. One can ask how it is distributed as C varies in a "nice" family of covers. We'll sharpen this and other variational questions and describe some recent work with D. Puder and W. Sawin. Arithmetic and Graphs
Oct. 06, 2015 1pm (MATH 220)	Grad Algebra/Logic Markus Steindl (Johannes Kepler Universitat Linz) Subpower Membership Problem for semigroups, Part 2
Oct. 06, 2015 1pm (Math350)	Sebastian Casalaina-Martin Complex geometry overview, part 2 of 3
Oct. 06, 2015 2pm (Math 220)	Keith Kearnes (CU) Tame Congruence Theory
Oct. 06, 2015 2pm (MATH 350)	Lie Theory Mandi Schaeffer-Fry (Metro State) X Given a finite group with size n, the Galois group Gal(Q(omega)/Q), where omega is an nth root of unity, acts naturally on the irreducible characters of G. We discuss some parametrizations for characters of groups of Lie type and the problem (and its motivation) of describing this Galois action in terms of these parametrizations. On the Action of Galois Automorphisms on Characters of Groups of Lie Type
Oct. 06, 2015 3pm (Math 350)	Alexander Nita (CU Boulder) Fedesov's Deformation Quantization (Part III)

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