Isomorphisms of Groups of Kac-Moody Type Over $\mathbb{F}_2$

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Auteur principal: Bischof, Sebastian
Format: Preprint
Publié: 2025
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author Bischof, Sebastian
author_facet Bischof, Sebastian
contents In \cite{CM06} Caprace and Mühlherr solved the isomorphism problem for Kac-Moody groups of non-spherical type over finite fields of cardinality at least $4$. In this paper we solve the isomorphism problem for RGD-systems (e.g.\ Kac-Moody groups) over $\mathbb{F}_2$ whose type is $2$-complete and $\tilde{A}_2$-free.
format Preprint
id arxiv_https___arxiv_org_abs_2504_03568
institution arXiv
publishDate 2025
record_format arxiv
spellingShingle Isomorphisms of Groups of Kac-Moody Type Over $\mathbb{F}_2$
Bischof, Sebastian
Group Theory
20E36, 20E42, 22E65, 51E24
In \cite{CM06} Caprace and Mühlherr solved the isomorphism problem for Kac-Moody groups of non-spherical type over finite fields of cardinality at least $4$. In this paper we solve the isomorphism problem for RGD-systems (e.g.\ Kac-Moody groups) over $\mathbb{F}_2$ whose type is $2$-complete and $\tilde{A}_2$-free.
title Isomorphisms of Groups of Kac-Moody Type Over $\mathbb{F}_2$
topic Group Theory
20E36, 20E42, 22E65, 51E24
url https://arxiv.org/abs/2504.03568