K. Chan

activity

20202026

most citedExt-Multiplicity Theorem for Standard Representations of

(GL_{n + 1}, GL_{n})

4 citations · 4 across the 7 of their papers we have counts for

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math.RT2021

Construction of simple quotients of Bernstein-Zelevinsky derivatives and highest derivative multisegments I: reduction to combinatorics

Kei Yuen Chan

Let $F$ be a local non-Archimedean field. A sequence of derivatives of generalized Steinberg representations can be used to construct simple quotients of Bernstein-Zelevinsky deriv…

math.RT2021★ 4 cited

Ext-Multiplicity Theorem for Standard Representations of $(GL_{n + 1}, GL_{n})$

Kei Yuen Chan

Let $π_{1}$ be a standard representation of $GL_{n + 1} (F)$ and let $π_{2}$ be the smooth dual of a standard representation of $GL_{n} (F)$ . When $F$ is non-Archimedean, w…

Construction of simple quotients of Bernstein-Zelevinsky derivatives and highest derivative multisegments I: reduction to combinatorics

Ext-Multiplicity Theorem for Standard Representations of (GLn+1​,GLn​)

Ext-Multiplicity Theorem for Standard Representations of $(GL_{n + 1}, GL_{n})$