WorkshopsRelative p-adic Hodge theory
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The work of Fontaine provides a description of p-adic Galois representations of p-adic Galois groups in terms of associated objects called (phi, Gamma)-modules. We explain how to extend this description to etale local systems on p- adic analytic spaces, with a view towards making coherent relative versions of constructions in p-adic Hodge theory like period mappings. This is joint work with Ruochuan Liu, but also shares significant overlap with work of Peter Scholze.
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Kiran Kedlaya
2012-12-17
10:30:00 - 12:00:00
308 , Mathematics Research Center Building (ori. New Math. Bldg.)
The work of Fontaine provides a description of p-adic Galois representations of p-adic Galois groups in terms of associated objects called (phi, Gamma)-modules. We explain how to extend this description to etale local systems on p- adic analytic spaces, with a view towards making coherent relative versions of constructions in p-adic Hodge theory like period mappings. This is joint work with Ruochuan Liu, but also shares significant overlap with work of Peter Scholze.