activity
20202026
most citedIntegral p-adic Hodge theory of formal schemes in low ramification

5 citations · 13 across the 11 of their papers we have counts for

collaborators

11 papers

math.NT2026

Congruences of first syntomic cohomology groups

Yu Min

Let O_K be the ring of integers of a finite extension K of Q_p. Given two reflexive F-gauges on O_K, we show that for large enough n, the mod p^n-reductions of their first syntomic…

math.NT2024

Prismatic crystals and -adic Riemann--Hilbert correspondence

Hui Gao, Yu Min, Yupeng Wang

We systematically study relative and absolute -crystals on the (log-) prismatic site of a smooth (resp.~ semi-stable) formal scheme. Using explicit computation o…

math.NT2023★ 2 cited

Hodge--Tate prismatic crystals and Sen theory

Hui Gao, Yu Min, Yupeng Wang

We study Hodge-Tate crystals on the absolute (log-) prismatic site of , where is a mixed characteristic complete discrete valuation ring with perfect…

math.NT2023

Classicality of derived Emerton-Gee stack

Yu Min

We construct a derived stack of Laurent -crystals on , where is the ring of integers of a finite extension of …

math.AG2023★ 1 cited

Integral -adic non-abelian Hodge theory for small representations

Yu Min, Yupeng Wang

Let $\frakX$ be a smooth -adic formal scheme over $\calO_C$ with rigid generic fiber . In this paper, we construct a new period sheaf $\calO\widehat \bC_{\pd}^+$ on $X_{\proe…

math.AG2022★ 1 cited

Hodge--Tate crystals on the logarithmic prismatic sites of semi-stable formal schemes

Yu Min, Yupeng Wang

Let $\calO_K$ be a complete discrete valuation ring of mixed characteristic with a perfect residue field. In this paper, for a semi-stable -adic formal scheme $\frakX$ o…

math.NT2022

Prismatic crystals over the de Rham period sheaf

Hui Gao, Yu Min, Yupeng Wang

Let be a mixed characteristic complete discrete valuation ring with perfect residue field. We study -crystals on the (log-) prismatic site…

math.AG2022★ 2 cited

P-adic Simpson correpondence via prismatic crystals

Yu Min, Yupeng Wang

Let $\frakX$ be a smooth -adic formal scheme over $\calO_K$ with adic generic fiber . We obtain a global equivalence between the category $\Vect((\frakX)_{\Prism},\overline\c…

math.NT2021★ 2 cited

On the Hodge--Tate crystals over O_K

Yu Min, Yupeng Wang

We prove that a Hodge--Tate prismatic crystal on (O_K)_{\Prism} is uniquely determined by a topologically "nilpotent" operator. Using this operator, we construct a C_p-representati…

math.AG2021

Relative -modules and prismatic -crystals

Yu Min, Yupeng Wang

In this paper, we prove that for any -adic smooth separated formal scheme , the category of prismatic -crystals with inverted is equivalent to the category o…

math.NT2020★ 5 cited

Integral p-adic Hodge theory of formal schemes in low ramification

Yu Min

We prove that for any proper smooth formal scheme over , where is the ring of integers in a complete discretely valued nonarchimedean extensi…