# Difference between revisions of "Probability Seminar"

From Math

(→Thursday, February 8, 2017, [http://www.math.purdue.edu/~peterson/ Jon Peterson}, Purdue) |
(→January 24, TBA) |
||

(109 intermediate revisions by 2 users not shown) | |||

Line 1: | Line 1: | ||

__NOTOC__ | __NOTOC__ | ||

− | = Spring | + | = Spring 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. | ||

<b>We usually end for questions at 3:15 PM.</b> | <b>We usually end for questions at 3:15 PM.</b> | ||

− | 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. | + | If you would like to sign up for the email list to receive seminar announcements then please send an email to |

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

− | |||

− | |||

− | |||

− | |||

− | Title: TBA | + | == January 31, TBA == |

+ | == February 7, [http://www.math.cmu.edu/~yug2/ Yu Gu], [https://www.cmu.edu/math/index.html CMU] == | ||

+ | |||

+ | Title: '''Fluctuations of the KPZ equation in d\geq 2 in a weak disorder regime''' | ||

+ | |||

+ | Abstract: We will discuss some recent work on the Edwards-Wilkinson limit of the KPZ equation with a small coupling constant in d\geq 2. | ||

+ | |||

+ | == February 14, TBA == | ||

+ | == February 21, TBA == | ||

+ | == February 28, TBA == | ||

+ | == March 7, TBA == | ||

+ | == March 14, TBA == | ||

+ | == March 21, Spring Break, No seminar == | ||

+ | |||

+ | == March 28, TBA == | ||

+ | == April 4, TBA == | ||

+ | == April 11, [https://sites.google.com/site/ebprocaccia/ Eviatar Proccia], [http://www.math.tamu.edu/index.html Texas A&M] == | ||

+ | |||

+ | == April 18, [https://services.math.duke.edu/~agazzi/index.html Andrea Agazzi], [https://math.duke.edu/ Duke] == | ||

+ | |||

+ | == April 25, [https://www.brown.edu/academics/applied-mathematics/kavita-ramanan Kavita Ramanan], [https://www.brown.edu/academics/applied-mathematics/ Brown] == | ||

+ | |||

+ | == April 26, Colloquium, [https://www.brown.edu/academics/applied-mathematics/kavita-ramanan Kavita Ramanan], [https://www.brown.edu/academics/applied-mathematics/ Brown] == | ||

+ | |||

+ | == April 26, TBA == | ||

+ | == May 2, TBA == | ||

+ | |||

+ | |||

+ | <!-- | ||

+ | ==<span style="color:red"> Friday, August 10, 10am, B239 Van Vleck </span> András Mészáros, Central European University, Budapest == | ||

+ | |||

+ | |||

+ | Title: '''The distribution of sandpile groups of random regular graphs''' | ||

Abstract: | Abstract: | ||

+ | We study the distribution of the sandpile group of random <math>d</math>-regular graphs. For the directed model we prove that it follows the Cohen-Lenstra heuristics, that is, the probability that the <math>p</math>-Sylow subgroup of the sandpile group is a given <math>p</math>-group <math>P</math>, is proportional to <math>|\operatorname{Aut}(P)|^{-1}</math>. For finitely many primes, these events get independent in limit. Similar results hold for undirected random regular graphs, there for odd primes the limiting distributions are the ones given by Clancy, Leake and Payne. | ||

− | + | Our results extends a recent theorem of Huang saying that the adjacency matrices of random <math>d</math>-regular directed graphs are invertible with high probability to the undirected case. | |

− | |||

− | |||

− | |||

− | |||

− | |||

− | |||

− | |||

− | |||

− | |||

− | |||

− | |||

− | |||

+ | ==September 20, [http://math.columbia.edu/~hshen/ Hao Shen], [https://www.math.wisc.edu/ UW-Madison] == | ||

+ | |||

+ | Title: '''Stochastic quantization of Yang-Mills''' | ||

+ | |||

+ | Abstract: | ||

+ | "Stochastic quantization” refers to a formulation of quantum field theory as stochastic PDEs. Interesting progress has been made these years in understanding these SPDEs, examples including Phi4 and sine-Gordon. Yang-Mills is a type of quantum field theory which has gauge symmetry, and its stochastic quantization is a Yang-Mills flow perturbed by white noise. | ||

+ | In this talk we start by an Abelian example where we take a symmetry-preserving lattice regularization and study the continuum limit. We will then discuss non-Abelian Yang-Mills theories and introduce a symmetry-breaking smooth regularization and restore the symmetry using a notion of gauge-equivariance. With these results we can construct dynamical Wilson loop and string observables. Based on [S., arXiv:1801.04596] and [Chandra,Hairer,S., work in progress]. | ||

+ | --> | ||

== == | == == | ||

[[Past Seminars]] | [[Past Seminars]] |

## Latest revision as of 10:25, 15 January 2019

# Spring 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

## January 31, TBA

## February 7, Yu Gu, CMU

Title: **Fluctuations of the KPZ equation in d\geq 2 in a weak disorder regime**

Abstract: We will discuss some recent work on the Edwards-Wilkinson limit of the KPZ equation with a small coupling constant in d\geq 2.