Past Probability Seminars Spring 2020: Difference between revisions
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== April 22-24, 2020, [http://frg.int-prob.org/ FRG Integrable Probability] meeting == | == April 22-24, 2020, [http://frg.int-prob.org/ FRG Integrable Probability] meeting == | ||
3-day event in Van Vleck 911 | |||
== April 23, 2020, [http://www.hairer.org/ Martin Hairer] (Imperial College) == | == April 23, 2020, [http://www.hairer.org/ Martin Hairer] (Imperial College) == | ||
Revision as of 16:28, 19 January 2020
Spring 2020
Thursdays in 901 Van Vleck Hall at 2:30 PM, unless otherwise noted. We usually end for questions at 3:20 PM.
If you would like to sign up for the email list to receive seminar announcements then please send an email to join-probsem@lists.wisc.edu
January 23, 2020, Timo Seppalainen (UW Madison)
Non-existence of bi-infinite geodesics in the exponential corner growth model
Whether bi-infinite geodesics exist has been a significant open problem in first- and last-passage percolation since the mid-80s. A non-existence proof in the case of directed planar last-passage percolation with exponential weights was posted by Basu, Hoffman and Sly in November 2018. Their proof utilizes estimates from integrable probability. This talk describes an independent proof completed 10 months later that relies on couplings, coarse graining, and control of geodesics through planarity and increment-stationary last-passage percolation. Joint work with Marton Balazs and Ofer Busani (Bristol).
January 30, 2020, Scott Smith (UW Madison)
February 6, 2020, Cheuk-Yin Lee (Michigan State)
February 13, 2020, Jelena Diakonikolas (UW Madison)
February 20, 2020, Philip Matchett Wood (UC Berkeley)
February 27, 2020, TBA
March 5, 2020, Jiaoyang Huang (IAS)
March 12, 2020, TBA
March 26, 2020, Philippe Sosoe (Cornell)
April 2, 2020, TBA
April 9, 2020, TBA
April 16, 2020, TBA
April 22-24, 2020, FRG Integrable Probability meeting
3-day event in Van Vleck 911
April 23, 2020, Martin Hairer (Imperial College)
Wolfgang Wasow Lecture at 4pm in Van Vleck 911
April 30, 2020, Will Perkins (University of Illinois at Chicago)