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| Line 103: | Line 103: | ||
|2 | |2 | ||
|26.10.2022 | |26.10.2022 | ||
|The p-adic L-function and the main conjecture | |The p-adic L-function and the main conjecture (continuation) | ||
|Julio de Mello Bezerra | |Julio de Mello Bezerra | ||
|- | |- | ||
|3 | |3 | ||
|02.11.2022 | |02.11.2022 | ||
|Lambda-adic modular forms | |\Lambda-adic modular forms | ||
|Guillermo Gamarra-Segovia | |Guillermo Gamarra-Segovia | ||
|- | |- | ||
|4 | |4 | ||
|09.11.2022 | |09.11.2022 | ||
|Lambda-adic modular forms | |\Lambda-adic modular forms (continuation) | ||
|Guillermo Gamarra-Segovia | |Guillermo Gamarra-Segovia | ||
|- | |- | ||
|5 | |5 | ||
|16.11.2022 | |16.11.2022 | ||
|Lambda-adic Eisenstein series | |\Lambda-adic Eisenstein series | ||
|Lukas Prader | |Lukas Prader | ||
|- | |- | ||
|6 | |6 | ||
|23.11.2022 | |23.11.2022 | ||
|Lambda-adic Eisenstein series | |\Lambda-adic Eisenstein series (continuation) | ||
|Lukas Prader | |Lukas Prader | ||
|- | |- | ||
|7 | |7 | ||
|30.11.2022 | |30.11.2022 | ||
|Lambda-adic cusp forms | |\Lambda-adic cusp forms | ||
|Zhenghang Du | |Zhenghang Du | ||
|- | |- | ||
| Line 138: | Line 138: | ||
|9 | |9 | ||
|14.12.2022 | |14.12.2022 | ||
|Galois representations associated to \Lambda-adic forms | |Galois representations associated to \Lambda-adic forms (continuation) | ||
|Chiara Sabadin | |Chiara Sabadin | ||
|- | |- | ||
| Line 148: | Line 148: | ||
|11 | |11 | ||
|11.01.2023 | |11.01.2023 | ||
|The Eisenstein ideal and stable lattices | |The Eisenstein ideal and stable lattices (continuation) | ||
|Han-Ung Kufner | |Han-Ung Kufner | ||
|- | |- | ||
|12 | |12 | ||
|18.01.2023 | |18.01.2023 | ||
|The Eisenstein ideal and stable lattices | |The Eisenstein ideal and stable lattices (continuation) | ||
|Han-Ung Kufner | |Han-Ung Kufner | ||
|- | |- | ||
Revision as of 06:13, 21 April 2023
AG Seminar SummerSemester 23
Oberseminar Modular Galois representations
Time and place: Thursday 10-12, SFB Lecture Hall.
| No | Date | Title / Abstract | Speaker |
|---|---|---|---|
| 1 | 20.04.2023 | Group representations and semi-simple algebras | Chiara Sabadin |
| 2 | 27.04.2023 | Representations and pseudo-representations with coefficients in Artin rings | Guillermo Gamarra-Segovia |
| 3 | 04.05.2023 | Deformation of group representations | Zhenghang Du |
| 4 | 11.05.2023 | ||
| 5 | 18.05.2023 | holiday | |
| 6 | 25.05.2023 | Adelic GL2 (optional shorter talk) | N.N. |
| 7 | 01.06.2023 | Adelic and classical modular forms | Julio de Mello Bezerra |
| 8 | 08.06.2023 | The q-expansion principle and p-adic Hecke algebras | Lukas Prader |
| 9 | 15.06.2023 | Modular Galois representations | |
| 10 | 22.06.2023 | Universal deformation rings and Taylor-Wiles systems | |
| 11 | 29.06.2023 | Taylor-Wiles systems for the Hecke algebra | |
| 12 | 06.07.2023 | ||
| 13 | 13.07.2023 | ||
| 14 | 20.07.2023 |
AG Seminar WinterSemester 22/23
Main conjecture for totally real fields
| No | Date | Title / Abstract | Speaker |
|---|---|---|---|
| 1 | 19.10.2022 | The p-adic L-function and the main conjecture | Julio de Mello Bezerra |
| 2 | 26.10.2022 | The p-adic L-function and the main conjecture (continuation) | Julio de Mello Bezerra |
| 3 | 02.11.2022 | \Lambda-adic modular forms | Guillermo Gamarra-Segovia |
| 4 | 09.11.2022 | \Lambda-adic modular forms (continuation) | Guillermo Gamarra-Segovia |
| 5 | 16.11.2022 | \Lambda-adic Eisenstein series | Lukas Prader |
| 6 | 23.11.2022 | \Lambda-adic Eisenstein series (continuation) | Lukas Prader |
| 7 | 30.11.2022 | \Lambda-adic cusp forms | Zhenghang Du |
| 8 | 07.12.2022 | Galois representations associated to \Lambda-adic forms | Chiara Sabadin |
| 9 | 14.12.2022 | Galois representations associated to \Lambda-adic forms (continuation) | Chiara Sabadin |
| 10 | 21.12.2022 | The Eisenstein ideal and stable lattices | Han-Ung Kufner |
| 11 | 11.01.2023 | The Eisenstein ideal and stable lattices (continuation) | Han-Ung Kufner |
| 12 | 18.01.2023 | The Eisenstein ideal and stable lattices (continuation) | Han-Ung Kufner |
| 13 | 01.02.2023 | The Galois representation of a stable lattice | Johannes Sprang |
| 14 |
