I am speaking. My title and abstract are below:
Title: Three sphere recognition modulo GRH
Speaker: Neil Hoffman
Date: Oct 15, 2019
Time: 3:30 PM
Room: MSCS 509
Abstract: In this largely expository talk, I will discuss the interplay between the Generalized Riemann Hypothesis and the problem of producing a relatively small sized certificate that a 3-manifold is not the three sphere.
______________________
Neil R. Hoffman
Assistant Professor
Department of Mathematics
523 Math Science Building
Oklahoma State University
Stillwater, OK 74078-1058
405-744-7791
http://math.okstate.edu/people/nhoffman
We have Andrew Yarmola visiting. His title and abstract are below. See you there.
Title: Volumes and filling collections of simple multicurves
Speaker: Andrew Yarmola, Princeton University
Date: Oct 8, 2019 Time: 3:30 PM
Room: MSCS 509
Abstract: Consider a link L in the trivial circle bundle N over a surface S of negative Euler characteristic. If the fiber-wise projection of L to S is a collection C of closed curves in minimal position, then N L is hyperbolic if and only if C is filling and N L is acylindrical. We would like to understand the behavior of vol(N L) in terms of the topology of C. When C is a composed of simple closed curves and L is stratified, as we will define, we show that vol(N L) is quasi-isometric to expressions involving distances in the pants graph. When S is a punctured torus or a four punctured sphere and N = P T1 (S), we show that the tangent field lift of C is always stratified and that the volume is quasi-isometric to curve complex distance. In this talk, we will outline our proofs and give several natural examples of stratified links. This is joint work with T. Cremaschi and J. A. Rodriguez-Migueles.
______________________
Neil R. Hoffman
Assistant Professor
Department of Mathematics
523 Math Science Building
Oklahoma State University
Stillwater, OK 74078-1058
405-744-7791
http://math.okstate.edu/people/nhoffman