Totally deranged elements of almost simple groups and invariable generating sets

Scott Harper

doi:10.1112/jlms.12935

Totally deranged elements of almost simple groups and invariable generating sets

Scott Harper

Pure Mathematics

Research output: Contribution to journal › Article › peer-review

Original language	English
Journal	Journal of the London Mathematical Society
Volume	109
Issue number	6
Early online date	30 May 2024
DOIs	https://doi.org/10.1112/jlms.12935
Publication status	E-pub ahead of print - 30 May 2024

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10.1112/jlms.12935Licence: CC BY

Harper_2024_LMS_Totally-deranged_CC
Copyright © 2024 The Author(s). Journal of the London Mathematical Society is copyright © London Mathematical Society. This is an open access article under the terms of the Creative Commons Attribution License, which permits use, distribution and reproduction in any medium, provided the original work is properly cited.
Final published version, 487 KBLicence: CC BY

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Group Generations From Finite to Infinit: Group Generation: From Finite to Infinite
Harper, S. (PI)
EPSRC
1/04/23 → 30/09/25
Project: Fellowship
The Group Generation: From Finite to Inf: Group Generation: From Finite to Infinite
Harper, S. (PI)
Leverhulme Trust
1/10/22 → 30/09/25
Project: Fellowship

Cite this

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title = "Totally deranged elements of almost simple groups and invariable generating sets",

author = "Scott Harper",

note = "Funding: Engineering and Physical Sciences Research Council - EP/X011879/1, Leverhulme Trust - ECF-2022-154.",

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AU - Harper, Scott

N1 - Funding: Engineering and Physical Sciences Research Council - EP/X011879/1, Leverhulme Trust - ECF-2022-154.

PY - 2024/5/30

Y1 - 2024/5/30

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DO - 10.1112/jlms.12935

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SN - 0024-6107

VL - 109

JO - Journal of the London Mathematical Society

JF - Journal of the London Mathematical Society

IS - 6

ER -

Totally deranged elements of almost simple groups and invariable generating sets

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Projects

Group Generations From Finite to Infinit: Group Generation: From Finite to Infinite

The Group Generation: From Finite to Inf: Group Generation: From Finite to Infinite

Cite this