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David Geraghty : Modularity lifting beyond the numerical coincidence of Taylor and Wiles (Mar 27, 2013 4:25 PM)
Modularity lifting theorems were introduced by Taylor and Wiles and formed a key part of the proof of Fermat's Last Theorem. Their method has been generalized successfully by a number authors but always with the restriction that the Galois representations in question have regular weight. Moreover, the sought after automorphic representation must come from a group that admits Shimura varieties. I will describe a method to overcome these restrictions, conditional on certain conjectures which themselves can be established in a number of cases. This is joint with Frank Calegari.
- Category: Algebraic Geometry
- Duration: 01:34:55
- Date: March 27, 2013 at 4:25 PM
- Views: 98
- Tags: seminar, Algebraic Geometry Seminar
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