Výsledky vyhledávání - "MISHRA, MANISH"

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Reduction to depth zero for tame p-adic groups via Hecke algebra isomorphisms

Autor: Adler, Jeffrey D., Fintzen, Jessica, Mishra, Manish, Ohara, Kazuma

Let $F$ be a nonarchimedean local field of residual characteristic $p$. Let $G$ denote a connected reductive group over $F$ that splits over a tamely ramified extension of $F$. Let $(K ,\rho)$ be a type as constructed by Kim and Yu. We show that ther

Externí odkaz: http://arxiv.org/abs/2408.07805

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Structure of Hecke algebras arising from types

Autor: Adler, Jeffrey D., Fintzen, Jessica, Mishra, Manish, Ohara, Kazuma

Let $G$ denote a connected reductive group over a nonarchimedean local field $F$ of residue characteristic $p$, and let $\mathcal{C}$ denote an algebraically closed field of characteristic $\ell \neq p$. If $\rho$ is an irreducible, smooth $\mathcal{

Externí odkaz: http://arxiv.org/abs/2408.07801

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Akademický článek

From leaves to fabric: the beauty of Econic

Autor: Dwivedi, Hemverna, Kushwaha, Rohit, Joshi, Pradeep, Siddiqui, Masood H., Mishra, Manish

Publikováno v: Emerald Emerging Markets Case Studies, 2024, Vol. 14, Issue 2, pp. 1-32.

Externí odkaz: http://www.emeraldinsight.com/doi/10.1108/EEMCS-11-2023-0448

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Prasad's Conjecture about dualizing involutions

Autor: Arote, Prashant, Mishra, Manish

Let $G$ be a connected reductive group defined over a finite field $\mathbb{F}_q$ with corresponding Frobenius $F$. Let $\iota_G$ denote the duality involution defined by D. Prasad under the hypothesis $2\mathrm{H}^1(F,Z(G))=0$, where $Z(G)$ denotes

Externí odkaz: http://arxiv.org/abs/2211.11395

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Harish-Chandra Induction and Jordan Decomposition of Characters

Autor: Arote, Prashant, Mishra, Manish

We show that for any finite connected reductive group, a Jordan decomposition can always be chosen such that it commutes with Harish-Chandra induction. En route, we show that the endomorphism algebra of the Harish-Chandra induction of a cuspidal repr

Externí odkaz: http://arxiv.org/abs/2209.00574

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