K. Chan

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20222026

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math.RT2022

Quotient branching law for $p$ -adic $(GL_{n + 1}, GL_{n})$ I: generalized Gan-Gross-Prasad relevant pairs

Kei Yuen Chan

Let $G_{n} = GL_{n} (F)$ be the general linear group over a non-Archimedean local field $F$ . We formulate and prove a necessary and sufficient condition on determining when \[ \m…

math.RT2022

Duality for generalized Gan-Gross-Prasad relevant pairs for $p$ -adic $GL_{n}$

Kei Yuen Chan

The main goal of this article is to formulate a notion, called a generalized GGP relevant pair, governing the quotient branching law for $p$ -adic general linear groups. Such notion…

Quotient branching law for p-adic (GLn+1​,GLn​) I: generalized Gan-Gross-Prasad relevant pairs

Duality for generalized Gan-Gross-Prasad relevant pairs for p-adic GLn​

Quotient branching law for $p$ -adic $(GL_{n + 1}, GL_{n})$ I: generalized Gan-Gross-Prasad relevant pairs

Duality for generalized Gan-Gross-Prasad relevant pairs for $p$ -adic $GL_{n}$