Fall 2025 Analysis Seminar

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Organizers: Lars Niedorf and Andreas Seeger

Emails:

  • Lars Niedorf: niedorf at math dot wisc dot edu
  • Andreas Seeger: seeger at math dot wisc dot edu

Time and Room: Wednesdays, 3:30--4:30 p.m., Van Vleck B235

In some cases the seminar may be scheduled at different time to accommodate speakers.

If you would like to subscribe to the Analysis seminar list, send a blank email to analysis+subscribe (at) g-groups (dot) wisc (dot) edu

Links to previous seminars



Date Speaker Institution Title Host(s) Notes (e.g. unusual room/day/time)
September 10 Giorgio Young UW Madison Wavepacket spread for almost periodic and partially periodic Schrödinger operators
September 17 Rajula Srivastava UW Madison A Fourier Analytic Approach to Count Integer Points near Space Curves
September 24 Ben Johnsrude UW Madison
October 1 Lars Niedorf UW Madison Spectral multipliers for the Kohn-Laplacian on the Heisenberg group
Friday/Saturday October 3/4 Harmonic Analysis Workshop Andreas, Betsy, Brian Talks in VV 911 or B239 (see the linked schedule)
Friday, October 3, 4:00 p.m. Hong Wang NYU & IHES Andreas, Betsy, Brian Colloquium integrated in the workshop, VV B239
October 8 Jaehyeon Ryu EWHA Womans University Andreas, Lars
October 15 John Treuer UC San Diego Xianghong
October 22 Burak Hatinoglu Michigan State Alexei tentatively
October 29 Niclas Technau UW Madison
November 5 Marco Fraccaroli UMass Lowell Andreas
November 12, 4.00 pm. Rachel Greenfeld Northwestern Andreas, Betsy Wednesday Colloquium in VV B239.
November 19 Sarah Tammen UW Madison
November 26 --- No seminar
December 3 Terry Harris UW Madison



Abstracts

Giorgio Young

Title: Wavepacket spread for almost periodic and partially periodic Schr\"odinger operators

Abstract: In this talk, we will provide an introduction to quantum dynamics, and introduce some notions of wavepacket spread, including ballistic transport and dispersion. We will then present some results showing ballistic transport for one dimensional continuum Schr\"odinger operators with limit-periodic potentials, as well as ``directional ballistic transport" for higher dimensional discrete and continuum Schr\"odinger operators with potentials supported, and periodic, on a strip. Finally, we will describe a recent result finding dispersion at the optimal rate for periodic discrete Schr\"odinger operators. This talk contains joint work with Adam Black, David Damanik, Jake Fillman, and Tal Malinovitch.

Rajula Srivastava

Title: A Fourier Analytic Approach to Count Integer Points near Space Curves

Abstract: We present recent results giving both upper and lower bounds for the number of integral points lying near smooth nondegenerate curves in $\mathbb{R}^n$. These estimates are new in dimensions $n\geq 4$, and in the case $n\geq 3$ they recover an earlier result of J. J. Huang. Our approach differs significantly from previous work: instead of relying on sharp planar counting results, we employ Fourier analytic methods. A key ingredient is an Arkhipov–Chubarikov–Karatsuba-type oscillatory integral estimate. This is joint work with Jonathan Hickman (Edinburgh).