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* Ihre Aktion  suchen [und] ([PPN] Pica-Produktionsnummer) 67592720X
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67592720XÜber den Zitierlink können Sie diesen Titel als Lesezeichen ablegen oder weiterleiten
Titel: 
VerfasserIn: 
Sprache/n: 
Englisch
Veröffentlichungsangabe: 
London : Springer-Verlag London Limited, 2012
Umfang: 
Online-Ressource : v.: digital
Schriftenreihe: 
Anmerkung: 
"The English language edition is based on the Japanese original edition: Musubime to Sosu by Masanori Morishita copyright Springer Japan 2009"--T.p. verso
Includes bibliographical references (p. 181-187) and index
Bibliogr. Zusammenhang: 
ISBN: 
978-1-4471-2158-9
Weitere Ausgaben: 978-1-4471-2157-2 (Druckausgabe)
Identifier: 
Mehr zum Titel: 
""Knots and Primes""; ""Preface""; ""Contents""; ""Notation and Convention""; ""Chapter 1: Introduction""; ""1.1 Two Ways that Branched out from C.F. Gauss-Quadratic Residues and Linking Numbers""; ""1.2 Geometrization of Number Theory""; ""1.3 The Outline of This Book""; ""Chapter 2: Preliminaries-Fundamental Groups and Galois Groups""; ""2.1 The Case of Topological Spaces""; ""2.2 The Case of Arithmetic Rings""; ""2.3 Class Field Theory""; ""2.3.1 Finite Fields""; ""2.3.2 p-Adic Fields""; ""2.3.3 Number Rings""; ""Chapter 3: Knots and Primes, 3-Manifolds and Number Rings""
""Chapter 4: Linking Numbers and Legendre Symbols""""4.1 Linking Numbers""; ""4.2 Legendre Symbols""; ""Summary""; ""Chapter 5: Decompositions of Knots and Primes""; ""5.1 Decomposition of a Knot""; ""5.2 Decomposition of a Prime""; ""Summary""; ""Chapter 6: Homology Groups and Ideal Class Groups I-Genus Theory""; ""6.1 Homology Groups and Ideal Class Groups""; ""Hurewicz Theorem""; ""Artin Reciprocity""; ""6.2 Genus Theory for a Link""; ""6.3 Genus Theory for Prime Numbers""; ""Summary""; ""Chapter 7: Link Groups and Galois Groups with Restricted Rami cation""; ""7.1 Link Groups""
""7.2 Pro-l Galois Groups with Restricted Rami cation""""Summary""; ""Chapter 8: Milnor Invariants and Multiple Residue Symbols""; ""8.1 Fox Free Differential Calculus""; ""8.2 Milnor Invariants""; ""8.3 Pro-l Fox Free Differential Calculus""; ""8.4 Multiple Residue Symbols""; ""Summary""; ""Chapter 9: Alexander Modules and Iwasawa Modules""; ""9.1 Differential Modules""; ""9.2 The Crowell Exact Sequence""; ""9.3 Complete Differential Modules""; ""9.4 The Complete Crowell Exact Sequence""; ""Summary""; ""Chapter 10: Homology Groups and Ideal Class Groups II-Higher Order Genus Theory""
""10.1 The Universal Linking Matrix for a Link""""10.2 Higher Order Genus Theory for a Link""; ""10.3 The Universal Linking Matrix for Primes""; ""10.4 Higher Order Genus Theory for Primes""; ""Summary""; ""Chapter 11: Homology Groups and Ideal Class Groups III-Asymptotic Formulas""; ""11.1 The Alexander Polynomial and Homology Groups""; ""11.2 The Iwasawa Polynomial and p-Ideal Class Groups""; ""Summary""; ""Chapter 12: Torsions and the Iwasawa Main Conjecture""; ""12.1 Torsions and Zeta Functions""; ""12.2 The Iwasawa Main Conjecture""; ""Summary""
""Chapter 13: Moduli Spaces of Representations of Knot and Prime Groups""""13.1 Character Varieties of Complex Representations of a Knot Group""; ""13.2 The Character Variety of Complex 1-Dimensional Representations of a Knot Group and Alexander Ideals""; ""13.3 Universal Deformation Spaces of p-Adic Representations of a Prime Group""; ""13.4 The Universal Deformation Space of p-Adic 1-Dimensional Representations of a Prime Group and Iwasawa Ideals""; ""Summary""; ""Chapter 14: Deformations of Hyperbolic Structures and p-Adic Ordinary Modular Forms""
""14.1 Deformation of Hyperbolic Structures""
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Klassifikation der Library of Congress: QA241-247.5
Dewey Dezimal-Klassifikation: 514.224;
Regensburger Verbund-Klassifikation: SK 180: SA-SP Mathematik / SK Monografien / Zahlentheorie
Mathematics Subject Classification: *57-02
Mathematics Subject Classification: 11-02
Mathematics Subject Classification: 57M25
Mathematics Subject Classification: 11Z05
 
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Online-Ausg.
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Anmerkung: 
Electronic reproduction; Available via World Wide Web
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Vervielfältigungen (z.B. Kopien, Downloads) sind nur von einzelnen Kapiteln oder Seiten und nur zum eigenen wissenschaftlichen Gebrauch erlaubt. Keine Weitergabe an Dritte. Kein systematisches Downloaden durch Robots.
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