Qing Zhang

activity

20172021

collaborators

4 papers

math.RT2021

Toward the endoscopic classification of unipotent representations of $p$ -adic $G_{2}$

Clifton Cunningham, Andrew Fiori, Qing Zhang

We begin this paper by reviewing the Langlands correspondence for unipotent representations of the exceptional group of type $G_{2}$ over a $p$ -adic field $F$ and present it in an ex…

math.RT2018

Uniqueness of certain Fourier-Jacobi models over finite fields

Baiying Liu, Qing Zhang

In this paper, we prove the uniqueness of certain Fourier-Jacobi models for the split exceptional group $G_{2}$ over finite fields with odd characteristic. Similar results are also p…

math.RT2017

A local converse theorem for $U_{2 r + 1}$

Qing Zhang

Let $E / F$ be a quadratic extension of $p$ -adic fields and $U_{2 r + 1}$ be the unitary group associated with $E / F$ . We prove the following local converse theorem for $\textrm…

math.RT2017

A local converse theorem for $Sp_{2 r}$

Qing Zhang

In this paper, we prove the local converse theorem for $Sp_{2 r} (F)$ over a $p$ -adic field $F$ . More precisely, given two irreducible supercuspidal representations of $\tex…

Toward the endoscopic classification of unipotent representations of p-adic G2​

Uniqueness of certain Fourier-Jacobi models over finite fields

A local converse theorem for U2r+1​

A local converse theorem for Sp2r​

Toward the endoscopic classification of unipotent representations of $p$ -adic $G_{2}$

A local converse theorem for $U_{2 r + 1}$

A local converse theorem for $Sp_{2 r}$