Permutation groups / John D. Dixon; Brian Mortimer

Dixon, John D. ; Mortimer, Brian

Englisch

New York ; Heidelberg [u.a.] : Springer, 1996

XII, 346 S : graph. Darst ; 25 cm

Literaturverz. S. 327 - 340

*Hier auch später erschienene, unveränderte Nachdrucke*

Archivierung/Langzeitarchivierung gewährleistet (Rechtsgrundlage Pflichtexemplar Baden-Württemberg). BLB Karlsruhe

Online-Ausg.: Permutation Groups. - New York, NY : Springer, 1996. - Online-Ressource (XII, 348 p, online resource)

0-387-94599-7 hardcover : acid-free paper

978-1-4612-6885-7

1. The Basic Ideas -- 2. Examples and Constructions -- 3. The Action of a Permutation Group -- 4. The Structure of a Primitive Group -- 5. Bounds on Orders of Permutation Groups -- 6. The Mathieu Groups and Steiner Systems -- 7. Multiply Transitive Groups -- 8. The Structure of the Symmetric Groups -- 9. Examples and Applications of Infinite Permutation Groups -- Appendix A. Classification of Finite Simple Groups -- Appendix B. The Primitive Permutation Groups of Degree Less than 1000.

*Permutationsgruppe

*Einfuehrung

*Permutationsgruppe

*Permutation groups

Klassifikation der Library of Congress: QA175

Dewey Dezimal-Klassifikation: 512/.2 ; 512.2

Regensburger Verbund-Klassifikation: SK 260: SA-SP Mathematik / SK Monografien / Gruppentheorie und Verallgemeinerungen

Regensburger Verbund-Klassifikation: SI 990: SA-SP Mathematik / SI Schriftenreihen / Sonstige (CSN + Bandzählung)

Mathematics Subject Classification: *20Bxx

Mathematics Subject Classification: 20-01

Mathematics Subject Classification: 20B05

Mathematics Subject Classification: 20B07

Mathematics Subject Classification: 20B10

Mathematics Subject Classification: 20B15

Mathematics Subject Classification: 20B20

Mathematics Subject Classification: 20B22

Mathematics Subject Classification: 20B27

Mathematics Subject Classification: 20B30

Mathematics Subject Classification: 20B35

Mathematics Subject Classification: 20B40

http://www.loc.gov/catdir/enhancements/fy0815/95044880-t.html [Table of contents only]

https://zbmath.org/?q=an:0951.20001 [Zentralblatt MATH]

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