Cheng Chen

activity

20182023

most citedMultiplicity formula for induced representations: Bessel and Fourier-Jacobi models over Archimedean local fields

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

collaborators

3 papers

math.NT2023★ 1 cited

Multiplicity formula for induced representations: Bessel and Fourier-Jacobi models over Archimedean local fields

Cheng Chen

This article proves a formula relating the multiplicity of an induced representation and that of the inducing datum for the Bessel and the Fourier-Jacobi models over Archimedean lo…

math.RT2019

Archimedean Non-vanishing, Cohomological Test Vectors, and Standard $L$ -functions of $GL_{2 n}$ : Complex Case

Bingchen Lin, Fangyang Tian

The purpose of this paper is to study the local zeta integrals of Friedberg-Jacquet at complex place and to establish similar results to our recent work in the reall case joint wit…

math.RT2018

Archimedean Non-vanishing, Cohomological Test Vectors, and Standard $L$ -functions of $GL_{2 n}$ : Real Case

Cheng Chen, Dihua Jiang, Bingchen Lin +1

The standard $L$ -functions of $GL_{2 n}$ expressed in terms of the Friedberg-Jacquet global zeta integrals have better structure for arithmetic applications, due to the rel…

Multiplicity formula for induced representations: Bessel and Fourier-Jacobi models over Archimedean local fields

Archimedean Non-vanishing, Cohomological Test Vectors, and Standard L-functions of GL2n​: Complex Case

Archimedean Non-vanishing, Cohomological Test Vectors, and Standard L-functions of GL2n​: Real Case

Archimedean Non-vanishing, Cohomological Test Vectors, and Standard $L$ -functions of $GL_{2 n}$ : Complex Case

Archimedean Non-vanishing, Cohomological Test Vectors, and Standard $L$ -functions of $GL_{2 n}$ : Real Case