Spring 2025 Analysis Seminar: Difference between revisions

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* Andreas Seeger: seeger at math dot wisc dot edu
* Andreas Seeger: seeger at math dot wisc dot edu


Time and Room: Wed 3:30--4:30 Van Vleck B119.
Time and Room: Wed 3:30--4:30 Van Vleck B235 (new room in the spring semester!)


In some cases the seminar may be scheduled at different time to accommodate speakers.  
In some cases the seminar may be scheduled at different time to accommodate speakers.  
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|We, Apr 9
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|Junjie Zhu
|UBC
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|Terry
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|We, Apr 16
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|Ziming Shi
|UC-Irvine
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|Xianghong
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Latest revision as of 00:28, 30 January 2025

Organizers: Shengwen Gan, Terry Harris and Andreas Seeger

Emails:

  • Shengwen Gan: sgan7 at math dot wisc dot edu
  • Terry Harris: tlharris4 at math dot wisc dot edu
  • Andreas Seeger: seeger at math dot wisc dot edu

Time and Room: Wed 3:30--4:30 Van Vleck B235 (new room in the spring semester!)

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)
We, Jan.29 Thierry Laurens UW A priori estimates for generalized KdV equations in H^{-1} Andreas
We, Feb 5 Sergey Denisov UW
We, Feb 12 Dallas Albritton UW Andreas
We, Feb 19 Xiaojun Huang Rutgers University Xianghong
We, Feb 26 Galia Dafni Concordia University Andreas and Betsy
We, Mar 5 Manik Dhar MIT Terry
We, Mar 12 Brian Simanek Baylor University Sergey
We, Mar 19 Shengwen Gan UW Madison
We, Mar 26, no seminar
We, Apr 2 Robert Schippa UC Berkeley Andreas
We, Apr 9 Junjie Zhu UBC Terry
We, Apr 16 Ziming Shi UC-Irvine Xianghong
We, Apr 23 Liding Yao Ohio State University Xianghong
We, Apr 30



Abstracts

Thierry Laurens

Title: A priori estimates for generalized KdV equations in H^{-1}

Abstract: We will discuss local-in-time a priori estimates in H^{-1} for a family of generalized KdV equations on the line. This is the first estimate for any non-integrable perturbation of KdV that matches the regularity of the sharp well-posedness theory for KdV. In particular, our analysis applies to models for long waves in a shallow channel of water with a variable bottom. This is joint work with Mihaela Ifrim.