1-2pm on Thursdays in C1.06 (1st floor of stats, can be fun to get to).
2-3pm on Mondays, in C1.06.
| 14) Modularity: R=T, Part II (Barinder Banwait; Thursday 8/12/11 @ 1) |
| 13) Modularity: R=T, Part I(Barinder Banwait; Monday 4/12/11 @ 2) |
| 12) Modularity: the definition of a modular representation II (Barinder Banwait; Thursday 1/12/11 @ 1) |
| 11) Modularity: the definition of a modular representation I (Barinder Banwait; Monday 28/11/11 @ 2) |
| 10) Representations arising from ordinary, multiplicative and supersingular elliptic curves III (Johan Bosman; Thursday 24/11/11 @ 1) |
| 11) Representations arising from ordinary, multiplicative and supersingular elliptic curves II (Johan Bosman; Monday 21/11/11 @ 2) |
| 10) Representations arising from ordinary, multiplicative and supersingular elliptic curves I (Johan Bosman; Thursday 17/11/11 @ 1) |
| 9) Neron-Ogg-Shafarevich in the case l=p for abelian varieties (David Holmes; Thursday 10/11/11 @ 1) |
| 8) More on deformation conditions: good reduction of abelian varieties (David Holmes; Monday 7/11/11 @ 2) |
| 7) Introduction to deformation conditions (David Holmes; Friday 4/11/11 @ 1) |
| 6) Examples of the stuff Barinder was talking about II (Marco Streng; Monday 31/10/11 @ 2) |
| 5) Examples of the stuff Barinder was talking about (Marco Streng; Thursday 27/10/11 @ 1) |
| 4) Deformations II (Barinder Banwait; Monday 24/10/11 @ 2) |
| 3) Deformations I (Barinder Banwait; Thursday 20/10/11 @ 1) |
| 2) Finite flat group schemes II: etale fundamental group and prolongations (David Holmes; Monday 17/10/11 @ 2) |
| 1) Finite flat group schemes I: examples and Cartier duality (David Holmes; Thursday 13/10/11 @ 1) |
| A set of lecture notes by Mark Kisin. These are less detailed than Mazur's notes in the yellow book, but give a more up-to-date treatment, discussing framed deformations and avoiding Schlessinger. You can download them here (the origional link didn't work well) |
| Some notes which contain some nice examples, based on framed deformations. These are part of a much larger set of notes which can be found on Brian Conrad's homepage here. | I have recently started reading Brian's notes in more detail, and they look really good - an up to date version of a lot of the stuff in the yellow book.