Yiwen Ding

activity

20182021

most cited

GL_{2} (Q_{p})

-ordinary families and automorphy lifting

1 citations · 1 across the 3 of their papers we have counts for

collaborators

6 papers

math.NT2021

Bernstein eigenvarieties

Christophe Breuil, Yiwen Ding

We construct parabolic analogues of (global) eigenvarieties, of patched eigenvarieties and of (local) trianguline varieties, that we call respectively Bernstein eigenvarieties, pat…

math.NT2019

A note on critical $p$ -adic $L$ -functions

Yiwen Ding

We study the adjunction property of the Jacquet-Emerton functor in certain neighborhoods of critical points in the eigencurve. As an application, we construct two-variable $p$ -adic…

math.NT2019★ 1 cited

$GL_{2} (Q_{p})$ -ordinary families and automorphy lifting

Yiwen Ding

We prove automorphy lifting results for certain essentially conjugate self-dual $p$ -adic Galois representations $ρ$ over CM imaginary fields $F$ , which satisfy in particular that $…

math.NT2019

Sur un problème de compatibilité local-global localement analytique

Christophe Breuil, Yiwen Ding

We reinterpret a conjecture of Breuil on the locally analytic $Ext^{1}$ in a functorial way using $(φ, Γ)$ -modules (possibly with $t$ -torsion) over the Robba ring, making it…

math.NT2018

Simple $L$ -invariants for $GL_{n}$

Yiwen Ding

Let $L$ be a finite extension of $Q_{p}$ , and $ρ_{L}$ be an $n$ -dimensional semi-stable non crystalline $p$ -adic representation of $Gal_{L}$ with full monodromy rank. V…

math.NT2018

Higher $L$ -invariants for $GL_{3} (Q_{p})$ and local-global compatibility

Christophe Breuil, Yiwen Ding

Let $ρ_{p}$ be a $3$ -dimensional $p$ -adic semi-stable representation of $Gal (Q_{p} / Q_{p})$ with Hodge-Tate weights $(0, 1, 2)$ (up to shift) and such…

Bernstein eigenvarieties

A note on critical p-adic L-functions

GL2​(Qp​)-ordinary families and automorphy lifting

Sur un problème de compatibilité local-global localement analytique

Simple L-invariants for GLn​

Higher L-invariants for GL3​(Qp​) and local-global compatibility

A note on critical $p$ -adic $L$ -functions

$GL_{2} (Q_{p})$ -ordinary families and automorphy lifting

Simple $L$ -invariants for $GL_{n}$

Higher $L$ -invariants for $GL_{3} (Q_{p})$ and local-global compatibility