Colloquia: Difference between revisions
Jump to navigation
Jump to search
Dalbritton (talk | contribs) |
Dalbritton (talk | contribs) |
||
| Line 21: | Line 21: | ||
|- | |- | ||
|'''Thursday Jan 25 at 4pm in VV911''' | |'''Thursday Jan 25 at 4pm in VV911''' | ||
|Sanjukta Krishnagopal (UCLA/UC Berkeley) | |[https://chimeraki.weebly.com/scientificresearch.html Sanjukta Krishnagopal] (UCLA/UC Berkeley) | ||
| | | | ||
|Smith | |Smith | ||
|- | |- | ||
|Jan 26 | |Jan 26 | ||
|Jacob Bedrossian (UCLA) | |[https://www.math.ucla.edu/~jacob/ Jacob Bedrossian] (UCLA) | ||
| | | | ||
|Tran | |Tran | ||
Revision as of 20:59, 18 January 2024
UW Madison mathematics Colloquium is on Fridays at 4:00 pm in Van Vleck B239 unless otherwise noted.
Contacts for the colloquium are Simon Marshall and Dallas Albritton.
Spring 2024
| date | speaker | title | host(s) |
|---|---|---|---|
| Monday Jan 22 at 4pm (Room TBD) | Yingkun Li (Darmstadt Tech U, Germany) | Arithmetic of real-analytic modular forms | Yang |
| Thursday Jan 25 at 4pm in VV911 | Sanjukta Krishnagopal (UCLA/UC Berkeley) | Smith | |
| Jan 26 | Jacob Bedrossian (UCLA) | Tran | |
| Feb 2 | |||
| Feb 9 | |||
| Feb 16 | Jack Lutz (Iowa State) | Guo | |
| Feb 23 | |||
| Mar 1 | Per-Gunnar Martinsson (UT-Austin) | TBA | Li |
| Mar 8 | Anton Izosimov (U of Arizona) | Gloria Mari-Beffa | |
| Mar 15 | Peter Humphries (Virginia) | Marshall | |
| Mar 20 | Wanlin Li (Washington U St Louis) | Dymarz, GmMaW | |
| Mar 29 | Spring break | ||
| Apr 5 | Ovidiu Savin (Columbia) | Tran | |
| Apr 12 | Mikayla Kelley (U Chicago Philosophy) | Math And... seminar, title TBA | Ellenberg, Marshall |
| Apr 19 | Yanyan Li (Rutgers) | Tran | |
| Apr 26 | Chris Leininger (Rice) | TBA | Uyanik |
Abstracts
Monday, January 22. Yingkun Li
Arithmetic of real-analytic modular forms
Modular form is a classical mathematical object dating back to the 19th century. Because of its connections to and appearances in many different areas of math and physics, it remains a popular subject today. Since the work of Hans Maass in 1949, real-analytic modular form has found important applications in arithmetic geometry and number theory. In this talk, I will discuss the amazing works in this area over the past 20 years, and give a glimpse of its fascinating future directions.