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Synopsis
A concise and well-motivated introduction to algebraic number theory, following the evolution of unique prime factorization through history.
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About the Author
John Stillwell is the author of many books on mathematics; among the best known are Mathematics and its History, Naive Lie Theory, and Elements of Mathematics. He is a member of the inaugural class of Fellows of the American Mathematical Society and winner of the Chauvenet Prize for mathematical exposition.
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Algebraic Number Theory for Beginners : Following a Path from Euclid to Noether
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Algebraic Number Theory for Beginners: Following a Path from Euclid to Noether (Paperback or Softback)
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Algebraic Number Theory for Beginners
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Algebraic Number Theory for Beginners : Following a Path from Euclid to Noether
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Cambridge University Press, 2022
ISBN 10: 1009001922
ISBN 13: 9781009001922
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Algebraic Number Theory for Beginners
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ISBN 10: 1009001922
ISBN 13: 9781009001922
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ALGEBRAIC NUMBER THEORY FOR BEGINNERS
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ISBN 10: 1009001922
ISBN 13: 9781009001922
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Algebraic Number Theory for Beginners
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ISBN 10: 1009001922
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Paperback. Condition: New. This book introduces algebraic number theory through the problem of generalizing 'unique prime factorization' from ordinary integers to more general domains. Solving polynomial equations in integers leads naturally to these domains, but unique prime factorization may be lost in the process. To restore it, we need Dedekind's concept of ideals. However, one still needs the supporting concepts of algebraic number field and algebraic integer, and the supporting theory of rings, vector spaces, and modules. It was left to Emmy Noether to encapsulate the properties of rings that make unique prime factorization possible, in what we now call Dedekind rings. The book develops the theory of these concepts, following their history, motivating each conceptual step by pointing to its origins, and focusing on the goal of unique prime factorization with a minimum of distraction or prerequisites. This makes a self-contained easy-to-read book, short enough for a one-semester course. Seller Inventory # LU-9781009001922
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Algebraic Number Theory for Beginners
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Cambridge University Press, GB, 2022
ISBN 10: 1009001922
ISBN 13: 9781009001922
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Seller: Rarewaves.com USA, London, LONDO, United Kingdom
Seller rating 5 out of 5 stars
Paperback. Condition: New. This book introduces algebraic number theory through the problem of generalizing 'unique prime factorization' from ordinary integers to more general domains. Solving polynomial equations in integers leads naturally to these domains, but unique prime factorization may be lost in the process. To restore it, we need Dedekind's concept of ideals. However, one still needs the supporting concepts of algebraic number field and algebraic integer, and the supporting theory of rings, vector spaces, and modules. It was left to Emmy Noether to encapsulate the properties of rings that make unique prime factorization possible, in what we now call Dedekind rings. The book develops the theory of these concepts, following their history, motivating each conceptual step by pointing to its origins, and focusing on the goal of unique prime factorization with a minimum of distraction or prerequisites. This makes a self-contained easy-to-read book, short enough for a one-semester course. Seller Inventory # LU-9781009001922
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ALGEBRAIC NUMBER THEORY FOR BEGINNERS
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ISBN 10: 1009001922
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ALGEBRAIC NUMBER THEORY FOR BEGINNERS
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ISBN 10: 1009001922
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