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Maximal $textrm {PSL}_2$ Subgroups of Exceptional Groups of Lie Type (Memoirs of the American Mathematical Society)

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Last 36 days · 36 data points (no recent data)

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£73.00 £59.12 £62.15 £65.18 £68.20 £71.23 £74.26 10 June 2026 18 June 2026 27 June 2026 06 July 2026 15 July 2026

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35 days 1 day · current 0 9 18 26 35 £61 £73 Days at Price

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Price range: £61 - £73

Price levels: 2 different prices over 36 days

Description

We study embeddings of PSL2(pa) into exceptional groups G(pb)forG = F4,E6,2E6,E7,andp aprimewitha,b positive integers. With a few possible exceptions, we prove that any almost simple group with socle PSL2(pa), that is maximal inside an almost simple exceptional group of Lie type F4, E6, 2E6 and E7, is the fixed points under the Frobenius map of a corresponding maximal closed subgroup of type A1 inside the algebraic group. Together with a recent result of Burness and Testerman for p the Coxeter number plus one, this proves that all maximal subgroups with socle PSL2(pa) inside these finite almost simple groups are known, with three possible exceptions (pa = 7, 8,25 for E7). In the three remaining cases we provide considerable information about a potential maximal subgroup.

Product Specifications

Format
paperback
Domain
Amazon UK
Release Date
30 June 2022
Listed Since
18 March 2022

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