Fall 2021 and Spring 2022 Analysis Seminars: Difference between revisions
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| Betsy | | Betsy | ||
|- | |- | ||
| | |Thursday, October 26 | ||
| | | Fedya Nazarov | ||
| | | Kent State University | ||
|[[#linktoabstract | Title ]] | |[[#linktoabstract | Title ]] | ||
| | | Betsy, Andreas | ||
- | |||
|Friday, October 27 | |||
| Stefanie Petermichl | |||
| University of Toulouse | |||
|[[#linktoabstract | Title ]] | |||
| Betsy, Andreas | |||
|- | |- | ||
|November 14 | |November 14 |
Revision as of 19:59, 12 August 2017
Analysis Seminar
The seminar will meet Tuesdays, 4:00 p.m. in VV B139, unless otherwise indicated.
If you wish to invite a speaker please contact Betsy at stovall(at)math
Previous Analysis seminars
Summer/Fall 2017 Analysis Seminar Schedule
date | speaker | institution | title | host(s) | |||||
---|---|---|---|---|---|---|---|---|---|
September 8 in B239 | Tess Anderson | UW Madison | Title | ||||||
September 12 | Brian Street | UW Madison | Title | Betsy | |||||
September 19 | Michael Greenblatt | University of Illinois Chicago | Title | Stovall | |||||
September 26 | Hiroyoshi Mitake | Hiroshima University | Title | Hung | |||||
October 3 | Naser Talebizadeh Sardari | UW Madison | Title | Betsy | |||||
October 10 | Joris Roos | UW Madison | Title | Betsy | |||||
October 17 | David Beltran | Bilbao | Title | Andreas | |||||
October 24 | Xiaochun Li | UIUC | Title | Betsy | |||||
Thursday, October 26 | Fedya Nazarov | Kent State University | Title | Betsy, Andreas
- |
Friday, October 27 | Stefanie Petermichl | University of Toulouse | Title | Betsy, Andreas |
November 14 | Person | Institution | Title | Sponsor | |||||
November 28 | Xianghong Chen | UW Milwaukee | Title | Stovall | |||||
December 5 | Person | Institution | Title | Sponsor |
Abstracts
Name
Title
Abstract
Name
Title
Abstract
Name
Title
Abstract
Naser Talebizadeh Sardari
Quadratic forms and the semiclassical eigenfunction hypothesis
Let $Q(X)$ be any integral primitive positive definite quadratic form in $k$ variables, where $k\geq4$, and discriminant $D$. For any integer $n$, we give an upper bound on the number of integral solutions of $Q(X)=n$ in terms of $n$, $k$, and $D$. As a corollary, we prove a conjecture of Lester and Rudnick on the small scale equidistribution of almost all functions belonging to any orthonormal basis of a given eigenspace of the Laplacian on the flat torus $\mathbb{T}^d$ for $d\geq 5$. This conjecture is motivated by the work of Berry\cite{Berry, Michael} on semiclassical eigenfunction hypothesis.
Name
Title
Abstract