Date
Wed, 17 Jan 2024
Time
16:00 - 17:00
Location
L6
Speaker
Adam Klukowski
Organisation
University of Oxford

The Ivanov conjecture is equivalent to the statement that every covering map of surfaces has the so-called Putman-Wieland property. I will discuss my recent work with Vlad Marković, where we prove it for asymptotically all coverings as the degree grows. I will give some overview of our main tool: spectral geometry, which is related to objects like the heat kernel of a hyperbolic surface, or Cheeger connectivity constant.

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