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Log structures, semistable degenerations, log crystalline cohomology, log de Rham cohomology, log smoothness, log Gromov-Witten theory
7
votes
Accepted
$p$-adic Kato--Nakayama space
I believe many people have thought about this at some point, and I don't think such a construction is known.
In the paper https://arxiv.org/abs/1207.3380 , Yves Andre considers the real blowups (in …
2
votes
Properties of log smooth schemes
TL;DR the answer is no, but yes if(f) the morphism is saturated.
Notation: $\mathbf{A}_P = {\rm Spec}(k[P])$ with the standard log structure.
Basic counterexample. Let $n$ be an integer invertible i …