The minimal surface is unique (in rank 2)
Brian Collier (UC Riverside)
11-May-2021, 15:40-16:10 (4 years ago)
Abstract: We will discuss all known cases where (an appropriate generalization) of the statement of Labourie's conjecture is true. In each known case, the rank of the symmetric space is 2 and the proof of uniqueness relies on a "rank 1" phenomenon of a related space.
differential geometrydynamical systemsgeometric topology
Audience: researchers in the topic
Comments: Go to gear.math.illinois.edu/GEARtownEvents.html for more information
GEARtown Events: The Labourie Conjecture
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Organizer: | steven bradlow* |
*contact for this listing |
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