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Friday, October 27, 2023

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Time Items
All day
 
10am
The optimal paper Moebius band [3]
10/27/2023 - 10:00am
In this talk I will explain my recent solution of the Halpern-Weaver Conjecture.  The result is that a strip of paper that is 1 unit wide must be more than sqrt(3) units long in order for it to be smoothly folded into a paper Moebius band, and this bound is sharp. The proof is elemetary enough that I can explain the whole thing during the talk.  I’ll also talk about lots of related unsolved problems.
 
Location:
KT 801
 
2pm
Modified mean curvature flow and CMC foliation conjecture in almost Fuchsian manifolds [4]
10/27/2023 - 2:00pm

Abstract: For a long time, there has been a folklore conjecture, often attributed to Thurston, which asserts that every almost Fuchsian manifold is foliated by closed incompressible constant mean curvature (CMC) surfaces. In this talk I will discuss our recent work using the modified mean curvature flow to prove the existence of closed incompressible surfaces of constant mean curvature in a certain class of almost Fuchsian manifolds. As an application, we confirm this CMC foliation conjecture for such a class of almost Fuchsian manifolds. This is joint work with Zheng Huang and Zhou Zhang.

Location:
KT 906
 
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Links
[1] https://calendar.math.yale.edu/calendar/grid/day/2023-10-26 [2] https://calendar.math.yale.edu/calendar/grid/day/2023-10-28 [3] https://calendar.math.yale.edu/event/optimal-paper-moebius-band [4] https://calendar.math.yale.edu/event/modified-mean-curvature-flow-and-cmc-foliation-conjecture-almost-fuchsian-manifolds [5] https://calendar.math.yale.edu/print/list/calendar/grid/day/2023-10-27 [6] webcal://calendar.math.yale.edu/calendar/export.ics