Jinbang Yang

activity

20172026

most citedDeformation theory of periodic Higgs-de Rham flows

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

collaborators

Showing 2023 · math.AGShow all

3 papers · 2 filters

math.AG2023★ 1 cited

Parabolic Crystalline Representations

Zhenmou Liu, Jinbang Yang, Kang Zuo

The theory of crystalline representations was established by Fontaine and Laffaille, Faltings, and others. In this paper, we develop a parabolic version of this theory. The key poi…

math.AG2023

Constructing families of abelian varieties of $GL_{2}$ -type over $4$ -punctured complex projective line via $p$ -adic Hodge theory and Langlands correspondence and application to algebraic solutions of Painleve VI equation

Jinbang Yang, Kang Zuo

we construct infinitely many non-isotrivial families of abelian varieties of $G L_{2}$ -type over four punctured projective lines with bad reduction of type- $(1/2)_{\infty}$ via $p$ -adic…

math.AG2023

Constructing algebraic solutions of Painleve VI equation from $p$ -adic Hodge theory and Langlands Correspondence

Jinbang Yang, Kang Zuo

We construct infinitely many non-isotrivial families of abelian varieties over given four punctured projective lines. These families lead to algebraic solutions of Painleve VI equa…

Parabolic Crystalline Representations

Constructing families of abelian varieties of GL2​-type over 4-punctured complex projective line via p-adic Hodge theory and Langlands correspondence and application to algebraic solutions of Painleve VI equation

Constructing algebraic solutions of Painleve VI equation from p-adic Hodge theory and Langlands Correspondence

Constructing families of abelian varieties of $GL_{2}$ -type over $4$ -punctured complex projective line via $p$ -adic Hodge theory and Langlands correspondence and application to algebraic solutions of Painleve VI equation

Constructing algebraic solutions of Painleve VI equation from $p$ -adic Hodge theory and Langlands Correspondence