ON GAN-GROSS-PRASAD CONJECTURE FOR (U(2$n)$, U(1)) AND (SO(5), SO(2)) (Analytic, geometric and $p$-adic aspects of automorphic forms and $L$-functions)

Lusztig correspondence and the Gan-Gross-Prasad problem

Wang, Zhicheng

October 2022

The Gan-Gross-Prasad problem is to describe the restriction of representations of a classical group ...

Twisted Gan-Gross-Prasad conjecture for unramified quadratic extensions

Wang, Danielle

July 2023

Using a relative trace formula approach, we prove the twisted global Gan-Gross-Prasad conjecture for...

On the Gan–Gross–Prasad conjecture for U(p, q)

He, Hongyu

September 2017

In this paper, we give a proof of the Gan–Gross–Prasad conjecture for the discrete series of U(p, q)...

ON ICHINO-IKEDA TYPE FORMULA OF BESSEL PERIOD FOR (SO(5), SO(2)). (Automorphic forms, Automorphic representations, Galois representations, and its related topics)

MORIMOTO, KAZUKI

December 2021

In this paper, we announce the results given in a joint work with Masaaki Furusawa (Osaka City Unive...

On the Gan-Gross-Prasad conjecture and its refinement for $\left(\mathrm{U}\left(2n\right),\mathrm{U}\left(1\right)\right)$

Furusawa, Masaaki
Morimoto, Kazuki

May 2022

We prove the Gan-Gross-Prasad conjecture for $\left(\mathrm{U}\left(2n\right),\mathrm{U}\left(1\righ...

ENDOSCOPIC CONGRUENCES AND ADJOINT $L$-VALUES FOR GSp(4) (Analytic, geometric and $p$-adic aspects of automorphic forms and $L$-functions)

OCHIAI, TADASHI

August 2021

In this article, we present the result of [1018] on the congruence between cuspidal automorphic repr...

A proof of the refined Gan–Gross–Prasad conjecture for non-endoscopic Yoshida lifts

Corbett, AJ

April 2019

This is the final version. Available from De Gruyter via the DOI in this record.We prove a precise f...

The Zelevinsky-Aubert duality for classical groups (Automorphic forms, Automorphic representations, Galois representations, and its related topics)

Atobe, Hiraku

December 2021

In 1980, Zelevinsky [14] studied the representation theory of p-adic general linear groups. He intro...

On the global Gan-Gross-Prasad conjecture for general spin groups

Emory, Melissa

Dr. Shuichiro Takeda, Dissertation Supervisor.Includes vita.Field of Study: Mathematics."May 2018."I...

Twisted Gan-Gross-Prasad conjecture for certain tempered L-packets

Chen, Rui
Gan, Wee Teck

May 2022

In this paper, we investigate the twisted GGP conjecture for certain tempered representations using ...

The Refined Gross-Prasad Conjecture for Unitary groups, IMRN

R. Neal Harris

January 2012

Abstract. Let F be a number field, AF its ring of adèles, and let pin and pin+1 be irreducible, cus...

A COHOMOLOGICAL INTERPRETATION OF ARCHIMEDEAN ZETA INTEGRALS FOR GL$_{3}$ $times$ GL$_{2}$ (Automorphic forms, Automorphic representations, Galois representations, and its related topics)

NAMIKAWA, KENICHI

December 2021

This article is a survey on the author's preprint [T. Hara and K. Namikawa, A cohomological interpre...

A survey on the restriction problem of $p$-adic unitary group for some non-generic $L$-parameter (Representation theory and various problems in algebra, analysis, and geometry)

Haan, Jaeho

February 2019

The local Gan-Gross-Prasad conjecture of unitary groups, which is now settled by the works of Beuzar...

A refined Gross-Prasad conjecture for unitary groups

Harris, Richard Neal

January 2011

Let F be a number field, AF its ring of adeles, and let [pi]n and [pi]n+1 be irreducible, cuspidal, ...

DIFFERENTIAL OPERATORS AND THE DOUBLING ARCHIMEDEAN ZETA INTEGRALS (Analytic, geometric and $p$-adic aspects of automorphic forms and $L$-functions)

LIU, ZHENG

August 2021

In this survey, we explain Shimura's theory in [Shi90] on the differential operators and the Lie alg...

Lusztig correspondence and the Gan-Gross-Prasad problem

Wang, Zhicheng

October 2022

The Gan-Gross-Prasad problem is to describe the restriction of representations of a classical group ...

Twisted Gan-Gross-Prasad conjecture for unramified quadratic extensions

Wang, Danielle

July 2023

Using a relative trace formula approach, we prove the twisted global Gan-Gross-Prasad conjecture for...

On the Gan–Gross–Prasad conjecture for U(p, q)

He, Hongyu

September 2017

In this paper, we give a proof of the Gan–Gross–Prasad conjecture for the discrete series of U(p, q)...

ON ICHINO-IKEDA TYPE FORMULA OF BESSEL PERIOD FOR (SO(5), SO(2)). (Automorphic forms, Automorphic representations, Galois representations, and its related topics)

MORIMOTO, KAZUKI

December 2021

In this paper, we announce the results given in a joint work with Masaaki Furusawa (Osaka City Unive...

On the Gan-Gross-Prasad conjecture and its refinement for $\left(\mathrm{U}\left(2n\right),\mathrm{U}\left(1\right)\right)$

Furusawa, Masaaki
Morimoto, Kazuki

May 2022

We prove the Gan-Gross-Prasad conjecture for $\left(\mathrm{U}\left(2n\right),\mathrm{U}\left(1\righ...

ENDOSCOPIC CONGRUENCES AND ADJOINT $L$-VALUES FOR GSp(4) (Analytic, geometric and $p$-adic aspects of automorphic forms and $L$-functions)

OCHIAI, TADASHI

August 2021

In this article, we present the result of [1018] on the congruence between cuspidal automorphic repr...

A proof of the refined Gan–Gross–Prasad conjecture for non-endoscopic Yoshida lifts

Corbett, AJ

April 2019

This is the final version. Available from De Gruyter via the DOI in this record.We prove a precise f...

The Zelevinsky-Aubert duality for classical groups (Automorphic forms, Automorphic representations, Galois representations, and its related topics)

Atobe, Hiraku

December 2021

In 1980, Zelevinsky [14] studied the representation theory of p-adic general linear groups. He intro...

On the global Gan-Gross-Prasad conjecture for general spin groups

Emory, Melissa

Dr. Shuichiro Takeda, Dissertation Supervisor.Includes vita.Field of Study: Mathematics."May 2018."I...

Twisted Gan-Gross-Prasad conjecture for certain tempered L-packets

Chen, Rui
Gan, Wee Teck

May 2022

In this paper, we investigate the twisted GGP conjecture for certain tempered representations using ...

The Refined Gross-Prasad Conjecture for Unitary groups, IMRN

R. Neal Harris

January 2012

Abstract. Let F be a number field, AF its ring of adèles, and let pin and pin+1 be irreducible, cus...

A COHOMOLOGICAL INTERPRETATION OF ARCHIMEDEAN ZETA INTEGRALS FOR GL$_{3}$ $times$ GL$_{2}$ (Automorphic forms, Automorphic representations, Galois representations, and its related topics)

NAMIKAWA, KENICHI

December 2021

This article is a survey on the author's preprint [T. Hara and K. Namikawa, A cohomological interpre...

A survey on the restriction problem of $p$-adic unitary group for some non-generic $L$-parameter (Representation theory and various problems in algebra, analysis, and geometry)

Haan, Jaeho

February 2019

The local Gan-Gross-Prasad conjecture of unitary groups, which is now settled by the works of Beuzar...

A refined Gross-Prasad conjecture for unitary groups

Harris, Richard Neal

January 2011

Let F be a number field, AF its ring of adeles, and let [pi]n and [pi]n+1 be irreducible, cuspidal, ...

DIFFERENTIAL OPERATORS AND THE DOUBLING ARCHIMEDEAN ZETA INTEGRALS (Analytic, geometric and $p$-adic aspects of automorphic forms and $L$-functions)

LIU, ZHENG

August 2021

In this survey, we explain Shimura's theory in [Shi90] on the differential operators and the Lie alg...

Lusztig correspondence and the Gan-Gross-Prasad problem

Wang, Zhicheng

October 2022

The Gan-Gross-Prasad problem is to describe the restriction of representations of a classical group ...

Twisted Gan-Gross-Prasad conjecture for unramified quadratic extensions

Wang, Danielle

July 2023

Using a relative trace formula approach, we prove the twisted global Gan-Gross-Prasad conjecture for...

On the Gan–Gross–Prasad conjecture for U(p, q)

He, Hongyu

September 2017

In this paper, we give a proof of the Gan–Gross–Prasad conjecture for the discrete series of U(p, q)...

ON GAN-GROSS-PRASAD CONJECTURE FOR (U(2$n)$, U(1)) AND (SO(5), SO(2)) (Analytic, geometric and $p$-adic aspects of automorphic forms and $L$-functions)

Abstract

Extracted data

ON GAN-GROSS-PRASAD CONJECTURE FOR (U(2$n)$, U(1)) AND (SO(5), SO(2)) (Analytic, geometric and $p$-adic aspects of automorphic forms and $L$-functions)

Abstract

Extracted data

Related items

Related items