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" Analytic pro-p groups / "
J.D. Dixon [and others].
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BL
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| Record Number
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1010492
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b764862
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| Title & Author
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Analytic pro-p groups /\ J.D. Dixon [and others].
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| Edition Statement
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2nd ed. rev. and enl. // by Marcus du Sautoy & Dan Segal.
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| Publication Statement
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Cambridge [England] ;New York :: Cambridge University Press,, 1999.
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| Series Statement
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Cambridge studies in advanced mathematics ;; 61
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| Page. NO
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xviii, 368 pages :: illustrations ;; 24 cm
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| ISBN
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0521542189
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: 0521650119
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: 9780521542180
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: 9780521650113
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| Bibliographies/Indexes
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Includes bibliographical references (pages 362-365) and index.
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| Contents
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pt. I. Pro-p groups -- 1. Profinite groups and pro-p groups -- 2. Powerful p-groups -- 3. Pro-p groups of finite rank -- 4. Uniformly powerful groups -- 5. Automorphism groups -- Interlude A. 'Fascicule de resultats': pro-p groups of finite rank -- pt. II. Analytic groups -- 6. Normed algebras -- 7. The group algebra -- Interlude B. Linearity criteria -- 8. p-adic analytic groups -- Interlude C. Finitely generated groups, p-adic analytic groups and Poincare series -- 9. Lie theory -- pt. III. Further topics -- 10. Pro-p groups of finite coclass -- 11. Dimension subgroup methods -- 12. Some graded algebras -- Interlude D. The Golod-Shafarevich inequality -- Interlude E. Groups of sub-exponential growth -- 13. Analytic groups over pro-p rings -- App. A. The Hall-Petrescu formula -- App. B. Topological groups.
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Nilpotent groups.
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p-adic groups.
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Algèbre.
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Group theory.
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Lie, Groupes de.
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Nilpotent groups.
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Nilpotent groups.
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p-adic groups.
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p-adic groups.
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Groepen (wiskunde)
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Groepentheorie.
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| Dewey Classification
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512/.2
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| LC Classification
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QA177.A534 1999
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| NLM classification
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31.21bcl
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| Added Entry
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Dixon, John D.
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Du Sautoy, Marcus.
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Segal, Daniel,1947-
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