Jinbang Yang

most citedDeformation theory of periodic Higgs-de Rham flows

4 citations · 4 across the 4 of their papers we have counts for

collaborators

5 papers

math.AG2020

A note on p-adic Simpson correspondence

Jinbang Yang, Kang Zuo

Given a proper smooth $p$ -adic variety, we show a comparison theorem for the $p$ -adic Simpson correspondence constructed by Faltings and Riemann-Hilbert correspondence constructed…

math.AG2020

Finiteness of logarithmic crystalline representations II

Raju Krishnamoorthy, Jinbang Yang, Kang Zuo

Let $K$ be an unramified $p$ -adic local field and let $W$ be the ring of integers of $K$ . Let $(X, S) / W$ be a smooth proper scheme together with a simple normal crossings divisor an…

math.AG2020

Finiteness of logarithmic crystalline representations

Raju Krishnamoorthy, Jinbang Yang, Kang Zuo

Let $K$ be an unramified $p$ -adic local field and let $W$ be the ring of integers of $K$ . Let $(X, S) / W$ be a smooth proper scheme together with a normal crossings divisor. We show…

math.AG2020★ 4 cited

Deformation theory of periodic Higgs-de Rham flows

Raju Krishnamoorthy, Jinbang Yang, Kang Zuo

In this note we study the deformation theory of periodic (logarithmic) Higgs-de Rham flows. Under suitable numerical assumptions, this is equivalent to the deformation theory of to…

math.AG2017

Base change of twisted Fontaine-Faltings modules and Twisted Higgs-de Rham flows over very ramified valuation rings

Ruiran Sun, Jinbang Yang, Kang Zuo

In this short notes, we prove a stronger version of Theorem 0.6 in our previous paper arXiv:1709.01485: Given a smooth log scheme $(\mathcal{X} \supset \mathcal{D})_{W(\mathbb{F}_q…