Qing Zhang

activity

20152023

most citedA local converse theorem for U(1,1)

14 citations · 49 across the 14 of their papers we have counts for

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7 papers · 1 filter

math.NT2020

On a Rankin-Selberg integral of the L-function for $S L_{2} \times G L_{2}$

Qing Zhang

We present a Rankin-Selberg integral on the exceptional group $G_{2}$ which represents the L-function for generic cuspidal representations of $S L_{2} \times G L_{2}$ . As an app…

math.NT2018★ 2 cited

Adjoint L-functions for GL(3) and U(2,1)

Joseph Hundley, Qing Zhang

We show that the finite part of the adjoint $L$ function (including contributions from all nonarchimedean places, including ramified places) is holomorphic in $ℜ (s) \geq 1/2$ for…

math.NT2016

On the dependence of the local Rankin-Selberg gamma factors of $Sp_{2 n} \times GL_{m}$ on $ψ$

Qing Zhang

Let $F$ be a $p$ -adic field and $π$ be an irreducible smooth representation of $Sp_{2 n} (F)$ . In this paper, we show that if $π$ and $π^{κ}$ are both generic for a common gen…

math.NT2015★ 8 cited

Stability of Rankin-Selberg gamma factors for $Sp (2 n)$ , $Sp (2 n)$ and $U (n, n)$

Qing Zhang

Let $F$ be a $p$ -adic field and $E / F$ be a quadratic extension. In this paper, we prove the stability of Rankin-Selberg gamma factors for $Sp_{2 n} (F)$ , $\widetilde {\textr…

math.NT2015★ 6 cited

A strong multiplicity one theorem for SL(2)

Jingsong Chai, Qing Zhang

It is known that multiplicity one property holds for SL(2), while the strong multiplicity one property fails. However, in this paper, we show that if we require further that a pair…

math.NT2015★ 10 cited

A local converse Theorem for U(2,2)

Qing Zhang

Let $F$ be a $p$ -adic field and $E / F$ be a quadratic extension. In this paper, we prove the local converse theorem for generic representations of $U_{E / F} (2, 2)$ if $E / F$ i…

math.NT2015★ 14 cited

A local converse theorem for U(1,1)

Qing Zhang

In this paper, we define a $γ$ -factor for generic representations of $\RU(1,1)\times \Res_{E/F}(\GL_1)$ and prove a local converse theorem for $\RU(1,1)$ using the $γ$ -factor we de…

On a Rankin-Selberg integral of the L-function for SL2​×GL2​

Adjoint L-functions for GL(3) and U(2,1)

On the dependence of the local Rankin-Selberg gamma factors of Sp2n​×GLm​ on ψ

Stability of Rankin-Selberg gamma factors for Sp(2n), Sp​(2n) and U(n,n)

A strong multiplicity one theorem for SL(2)

A local converse Theorem for U(2,2)

A local converse theorem for U(1,1)

On a Rankin-Selberg integral of the L-function for $S L_{2} \times G L_{2}$

On the dependence of the local Rankin-Selberg gamma factors of $Sp_{2 n} \times GL_{m}$ on $ψ$

Stability of Rankin-Selberg gamma factors for $Sp (2 n)$ , $Sp (2 n)$ and $U (n, n)$