K. Namikawa

activity

20192023

collaborators

3 papers

math.NT2023

Uniform Integrality of critical values of the Rankin-Selberg $L$ -function for $GL_{n} \times GL_{n - 1}$

Takashi Hara, Tadashi Miyazaki, Kenichi Namikawa

After introducing the notion of uniform integrality of critical values of the Rankin-Selberg $L$ -functions for $GL_{n} \times GL_{n - 1}$ , we study it when the base…

math.NT2020

A cohomological interpretation of archimedean zeta integrals for $GL_{3} \times GL_{2}$

Takashi Hara, Kenichi Namikawa

By studying an explicit form of the Eichler--Shimura map for $GL_{3}$ , we describe a precise relation between critical values of the complete $L$ -function for the Rankin--Selbe…

math.NT2019

A construction of $p$ -adic Asai $L$ -functions for $GL_{2}$ over CM fields

Kenichi Namikawa

We give a construction of $p$ -adic Asai $L$ -functions for cohomological cuspidal automorphic representations of $GL_{2}$ over CM fields. If the base field is imaginary quadrati…

Uniform Integrality of critical values of the Rankin-Selberg L-function for GLn​×GLn−1​

A cohomological interpretation of archimedean zeta integrals for GL3​×GL2​

A construction of p-adic Asai L-functions for GL2​ over CM fields

Uniform Integrality of critical values of the Rankin-Selberg $L$ -function for $GL_{n} \times GL_{n - 1}$

A cohomological interpretation of archimedean zeta integrals for $GL_{3} \times GL_{2}$

A construction of $p$ -adic Asai $L$ -functions for $GL_{2}$ over CM fields