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20192026
most citedPeriod Relations for Standard -functions of Symplectic Type

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

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math.NT2026

Local Jacquet-Shalika integrals and modifying factors

Dihua Jiang, Dongwen Liu, Binyong Sun +1

Over any local field of characteristic zero, we develop a local theory of Jacquet-Shalika integrals that were originally introduced by Jacquet and Shalika to study exterior square…

math.NT2025

On Deligne's conjecture for Hecke characters

Yubo Jin, Dongwen Liu, Binyong Sun

This paper provides a proof of Deligne's conjecture for critical values of Hecke L-functions following a strategy originated by Harder and Schappacher.

math.NT2025

On the Blasius-Deligne conjecture for the standard -functions of symplectic type for

Dihua Jiang, Dongwen Liu, Binyong Sun +1

In this paper we give an unconditional proof of the Blasius-Deligne conjecture for the critical values of the -standard -functions of symplectic type with $n\g…

math.NT2025

Period relations for Rankin-Selberg convolutions for

Yubo Jin, Jian-Shu Li, Dongwen Liu +1

Using the modular symbol approach, we prove the rationality and period relations for certain critical values of Rankin-Selberg L-functions for …

math.NT2025

On rationality of certain Eisenstein cohomology

Yubo Jin, Dongwen Liu, Binyong Sun

In this paper, we study the Eisenstein cohomology coming from Eisenstein series associated to degenerate principal series representations and prove certain rationality result.

math.NT2021★ 2 cited

Period relations for Rankin-Selberg convolutions for

Jian-Shu Li, Dongwen Liu, Binyong Sun

We formulate and prove the archimedean period relations for Rankin-Selberg convolutions for . As a consequence, we prove the period relations…

math.NT2019★ 3 cited

Period Relations for Standard -functions of Symplectic Type

Dihua Jiang, Binyong Sun, Fangyang Tian

This article is to understand the critical values of -functions and to establish the relation of the relevant global periods at the critical places. Here i…