Title: Logarithmic Riemann-Hilbert correspondences for rigid varieties
Speaker: Kai-Wen Lan (University of Minnesota)
Time: 2018-12-19, 9:30-10:30
Place: N817
Abstract: I will give an overview of the construction of a Riemann-Hilbert functor for p-adic etale local systems over smooth algebraic varieties, which can be viewed as a p-adic analogue of Deligne's classical Riemann-Hilbert correspondence for local systems over smooth algebraic varieties over the complex numbers, by establishing a logarithmic Riemann-Hilbert functor over proper smooth rigid analytic varieties. If time permits, I will try to highlight certain special phenomena which are not obvious from the outset. (This is based on joint work with Hansheng Diao, Ruochuan Liu, and Xinwen Zhu.)
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