Commuting Involution Graphs for 4-Dimensional Projective Symplectic Groups

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Location: Deutsche Nationalbibliothek Frankfurt am Main

ISSN: 1435-5914

Extent: Online-Ressource

Language: Englisch

Notes: online resource.

Bibliographic citation: Commuting Involution Graphs for 4-Dimensional Projective Symplectic Groups ; volume:36 ; number:4 ; day:4 ; month:6 ; year:2020 ; pages:959-1000 ; date:7.2020
Graphs and combinatorics ; 36, Heft 4 (4.6.2020), 959-1000, 7.2020

Creator: Everett, Alistaire
Rowley, Peter

Contributor: SpringerLink (Online service)

DOI: 10.1007/s00373-020-02156-x

URN: urn:nbn:de:101:1-2020081619435785518324

Rights: Open Access; Der Zugriff auf das Objekt ist unbeschränkt möglich.

Last update: 14.08.2025, 10:59 AM CEST

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Everett, Alistaire
Rowley, Peter
SpringerLink (Online service)

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A canonical form for a symplectic involution

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Almost Commuting Scheme of Symplectic Matrices and Quantum Hamiltonian Reduction

Groups, trees and projective modules

Commuting involutions in finite simple groups

Experimenting with Symplectic Hypergeometric Monodromy Groups

POWERS OF SETS OF INVOLUTION IN LINEAR GROUPS

Constructing projective resolutions for p-groups

Fibred Kähler and quasi-projective groups

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Commuting Involution Graphs for Certain Exceptional Groups of Lie Type

A canonical form for a symplectic involution

Hochschulschrift

Finite symplectic matrix groups

Almost Commuting Scheme of Symplectic Matrices and Quantum Hamiltonian Reduction

Groups, trees and projective modules

Commuting involutions in finite simple groups

Experimenting with Symplectic Hypergeometric Monodromy Groups

POWERS OF SETS OF INVOLUTION IN LINEAR GROUPS

Constructing projective resolutions for p-groups

Fibred Kähler and quasi-projective groups

Abschnitt

Involution

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Involution.

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Commuting Involution Graphs for 4-Dimensional Projective Symplectic Groups

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Other Objects (12)

Commuting Involution Graphs for Certain Exceptional Groups of Lie Type

A canonical form for a symplectic involution

Finite symplectic matrix groups

Almost Commuting Scheme of Symplectic Matrices and Quantum Hamiltonian Reduction

Groups, trees and projective modules

Commuting involutions in finite simple groups

Experimenting with Symplectic Hypergeometric Monodromy Groups

POWERS OF SETS OF INVOLUTION IN LINEAR GROUPS

Constructing projective resolutions for p-groups

Fibred Kähler and quasi-projective groups

Involution

Involution.

Commuting Involution Graphs for Certain Exceptional Groups of Lie Type

A canonical form for a symplectic involution

Finite symplectic matrix groups

Almost Commuting Scheme of Symplectic Matrices and Quantum Hamiltonian Reduction

Groups, trees and projective modules

Commuting involutions in finite simple groups

Experimenting with Symplectic Hypergeometric Monodromy Groups

POWERS OF SETS OF INVOLUTION IN LINEAR GROUPS

Constructing projective resolutions for p-groups

Fibred Kähler and quasi-projective groups

Involution

Involution.

Commuting Involution Graphs for Certain Exceptional Groups of Lie Type

A canonical form for a symplectic involution

Finite symplectic matrix groups

Almost Commuting Scheme of Symplectic Matrices and Quantum Hamiltonian Reduction

Groups, trees and projective modules

Commuting involutions in finite simple groups

Experimenting with Symplectic Hypergeometric Monodromy Groups

POWERS OF SETS OF INVOLUTION IN LINEAR GROUPS

Constructing projective resolutions for p-groups

Fibred Kähler and quasi-projective groups

Involution

Involution.

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