TL;DR: Parts of the book by Chenevier--Lannes on automorphic forms; Tate's
thesis following Poonen; Eisenstein series
20 March 2019: Overview of Chenevier--Lannes' book, by Alex Ghitza
27 March 2019: On the decimal expansion of \(\log(2019/2018)\) and \(e\), by
Yann Bugeaud (Strasbourg)
10 April 2019: Class numbers of algebraic groups, by Alex Ghitza
17 April 2019: Hecke rings, by Alex Ghitza
1 May 2019: Automorphic forms on \(\mathbf{Z}\)-groups, by Alex Ghitza
8 May 2019: Siegel modular forms, by Peter McNamara
19 August 2019: Classical modular forms, by Chenyan Wu
26 August 2019: Basics of automorphic forms and representations I, by
Chenyan Wu
2 September 2019: Basics of automorphic forms and representations II, by
Chenyan Wu
9 September 2019: Tate's thesis, motivation -- Riemann's proof of the
meromorphic continuation and functional equation for the zeta function, by
Alex Ghitza
16 September 2019: Tate's thesis, local aspects I, by David Gepner
23 September 2019: Tate's thesis, local aspects II, by David Gepner
7 October 2019: Tate's thesis, adelic aspects I, by Alex Ghitza
14 October 2019: Tate's thesis, adelic aspects II, by Alex Ghitza
21 October 2019: Eisenstein series, by Chenyan Wu
28 October 2019: Eisenstein series for \(\mathrm{GL}(2)\), by Chenyan Wu
4 November 2019: Analytic continuation of Eisenstein series, by Peter
McNamara
11 November 2019: The Rankin--Selberg method, by Chenyan Wu