# Difference between revisions of "Probability Seminar"

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__NOTOC__ | __NOTOC__ | ||

− | = | + | = Fall 2019 = |

<b>Thursdays in 901 Van Vleck Hall at 2:25 PM</b>, unless otherwise noted. | <b>Thursdays in 901 Van Vleck Hall at 2:25 PM</b>, unless otherwise noted. | ||

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[mailto:join-probsem@lists.wisc.edu join-probsem@lists.wisc.edu] | [mailto:join-probsem@lists.wisc.edu join-probsem@lists.wisc.edu] | ||

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+ | == September 5, 2019, TBA == | ||

+ | == September 12, 2019, TBA == | ||

+ | == September 19, 2019, TBA == | ||

− | == | + | <!-- == September 26, 2019, TBA == --> |

− | + | == October 3, 2019, TBA == | |

− | + | == October 10, 2019, TBA == | |

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− | == | + | == October 17, 2019, TBA == |

− | + | == October 24, 2019, TBA == | |

− | + | == October 31, 2019, TBA == | |

− | == | + | == November 7, 2019, TBA == |

− | + | == November 14, 2019, TBA == | |

− | + | == November 21, 2019, TBA == | |

− | == | + | == November 28, 2019, Thanksgiving (no seminar) == |

− | + | == December 5, 2019, TBA == | |

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+ | <!-- | ||

− | + | == <span style="color:red"> Wednesday, February 6 at 4:00pm in Van Vleck 911</span> , [https://lc-tsai.github.io/ Li-Cheng Tsai], [https://www.columbia.edu/ Columbia University] == | |

+ | Title: '''When particle systems meet PDEs''' | ||

− | Abstract: | + | Abstract: Interacting particle systems are models that involve many randomly evolving agents (i.e., particles). These systems are widely used in describing real-world phenomena. In this talk we will walk through three facets of interacting particle systems, namely the law of large numbers, random fluctuations, and large deviations. Within each facet, I will explain how Partial Differential Equations (PDEs) play a role in understanding the systems.. |

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== <span style="color:red">'''Tuesday''' </span>, May 7, Van Vleck 901, 2:25pm, Duncan Dauvergne (Toronto) == | == <span style="color:red">'''Tuesday''' </span>, May 7, Van Vleck 901, 2:25pm, Duncan Dauvergne (Toronto) == | ||

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Abstract: I will describe the construction of the full scaling limit of (Brownian) last passage percolation: the directed landscape. The directed landscape can be thought of as a random scale-invariant `directed' metric on the plane, and last passage paths converge to directed geodesics in this metric. The directed landscape is expected to be a universal scaling limit for general last passage and random growth models (i.e. TASEP, the KPZ equation, the longest increasing subsequence in a random permutation). Joint work with Janosch Ormann and Balint Virag. | Abstract: I will describe the construction of the full scaling limit of (Brownian) last passage percolation: the directed landscape. The directed landscape can be thought of as a random scale-invariant `directed' metric on the plane, and last passage paths converge to directed geodesics in this metric. The directed landscape is expected to be a universal scaling limit for general last passage and random growth models (i.e. TASEP, the KPZ equation, the longest increasing subsequence in a random permutation). Joint work with Janosch Ormann and Balint Virag. | ||

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## Revision as of 09:16, 23 May 2019

# Fall 2019

**Thursdays in 901 Van Vleck Hall at 2:25 PM**, unless otherwise noted.
**We usually end for questions at 3:15 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