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rigid analytic varieties, affinoid varieties, strictly convergent power series over non-archimedean fields

13 votes
1 answer
2k views

Reference for rigid analytic GAGA

I'm looking for a reference for the following result. Theorem. Let $K$ be a complete, non-archimedean field, and let $X/K$ be a projective scheme, with analytification $X^\mathrm{an}$. Then the analy …
ChrisLazda's user avatar
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4 votes
1 answer
384 views

Topological and algebraic covering spaces in Berkovich geometry

Let $k$ be a complete, non-archimedean field, and $X$ a Berkovich space over $k$ (as nice as you like, for arguments sake let's say strictly $k$-analytic, good, and geometrically connected). As discus …
ChrisLazda's user avatar
  • 1,838
2 votes
1 answer
339 views

Modules with connection over $p$-adic laurent series rings

If $X$ is a smooth rigid analytic space over a $p$-adic field $K$ (of characteristic zero), then every coherent $\mathcal{O}_X$-module with integrable connection is locally free. In his paper "Finiten …
ChrisLazda's user avatar
  • 1,838