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Algebraic Number Theory and Fermat's Last Theorem
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kr 48
Algebraic Number Theory and Fermat's Last Theorem

Updated to reflect current research, Algebraic Number Theory and Fermat’s Last Theorem, Fourth Edition introduces fundamental ideas of algebraic numbers and explores one of the most intriguing stories in the history of mathematics—the quest for a proof of Fermat’s Last Theorem. The authors use this celebrated theorem to motivate a general study of the theory of algebraic numbers from a relatively concrete point of view. Students will see how Wiles’s proof of Fermat’s Last Theorem opened many new areas for future work.



New to the Fourth Edition





  • Provides up-to-date information on unique prime factorization for real quadratic number fields, especially Harper’s proof that Z(√14) is Euclidean


  • Presents an important new result: Mihăilescu’s proof of the Catalan conjecture of 1844


  • Revises and expands one chapter into two, covering classical ideas about modular functions and highlighting the new ideas of Frey, Wiles, and others that led to the long-sought proof of Fermat’s Last Theorem


  • Improves and updates the index, figures, bibliography, further reading list, and historical remarks




Written by preeminent mathematicians Ian Stewart and David Tall, this text continues to teach students how to extend properties of natural numbers to more general number structures, including algebraic number fields and their rings of algebraic integers. It also explains how basic notions from the theory of algebraic numbers can be used to solve problems in number theory.

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Updated to reflect current research, Algebraic Number Theory and Fermat’s Last Theorem, Fourth Edition introduces fundamental ideas of algebraic numbers and explores one of the most intriguing stories in the history of mathematics—the quest for a proof of Fermat’s Last Theorem. The authors use this celebrated theorem to motivate a general study of the theory of algebraic numbers from a relatively concrete point of view. Students will see how Wiles’s proof of Fermat’s Last Theorem opened many new areas for future work.



New to the Fourth Edition





  • Provides up-to-date information on unique prime factorization for real quadratic number fields, especially Harper’s proof that Z(√14) is Euclidean


  • Presents an important new result: Mihăilescu’s proof of the Catalan conjecture of 1844


  • Revises and expands one chapter into two, covering classical ideas about modular functions and highlighting the new ideas of Frey, Wiles, and others that led to the long-sought proof of Fermat’s Last Theorem


  • Improves and updates the index, figures, bibliography, further reading list, and historical remarks




Written by preeminent mathematicians Ian Stewart and David Tall, this text continues to teach students how to extend properties of natural numbers to more general number structures, including algebraic number fields and their rings of algebraic integers. It also explains how basic notions from the theory of algebraic numbers can be used to solve problems in number theory.

Produktdetaljer
Sprog: Engelsk
Sider: 344
ISBN-13: 9780367658717
Indbinding: Paperback
Udgave:
ISBN-10: 0367658712
Kategori: Talteori
Udg. Dato: 30 sep 2020
Længde: 29mm
Bredde: 152mm
Højde: 227mm
Oplagsdato: 30 sep 2020
Forfatter(e) Ian Stewart, David Tall, Ian (University of Warwick Stewart, David (University of Warwick Tall


Kategori Talteori


Sprog Engelsk


Indbinding Paperback


Sider 344


Udgave


Længde 29mm


Bredde 152mm


Højde 227mm


Udg. Dato 30 sep 2020


Oplagsdato 30 sep 2020

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