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Minimal modularity lifting for GL2 over an arbitrary number field

Published 24 Sep 2012 in math.NT and math.AC | (1209.5309v3)

Abstract: We prove a modularity lifting theorem for minimally ramified deformations of two-dimensional odd Galois representations, over an arbitrary number field. The main ingredient is a generalization of the Taylor-Wiles method in which we patch complexes rather than modules.

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Authors (1)

  1. David Hansen 

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