Introduction to Number Theory by Daniel E Flath

Introduction to Number Theory by Daniel E Flath

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Zusammenfassung

Growing out of a course designed to teach Gauss's Disquisitiones Arithmeticae to honours-level undergraduates, this volume focuses on Gauss's theory of binary quadratic forms. It is suitable for use as a textbook in a course or self-study by students who possess a basic familiarity with abstract algebra.

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Introduction to Number Theory by Daniel E Flath

Growing out of a course designed to teach Gauss's Disquisitiones Arithmeticae to honors-level undergraduates, Flath's Introduction to Number Theory focuses on Gauss's theory of binary quadratic forms. It is suitable for use as a textbook in a course or self-study by advanced undergraduates or graduate students who possess a basic familiarity with abstract algebra. The text treats a variety of topics from elementary number theory including the distribution of primes, sums of squares, continued factions, the Legendre, Jacobi and Kronecker symbols, the class group and genera. But the focus is on quadratic reciprocity (several proofs are given including one that highlights the $p - q$ symmetry) and binary quadratic forms. The reader will come away with a good understanding of what Gauss intended in the Disquisitiones and Dirichlet in his Vorlesungen. The text also includes a lovely appendix by J. P. Serre titled $\Delta = b^2 - 4ac$. The clarity of the author's vision is matched by the clarity of his exposition. This is a book that reveals the discovery of the quadratic core of algebraic number theory. It should be on the desk of every instructor of introductory number theory as a source of inspiration, motivation, examples, and historical insight.
SKU Nicht verfügbar
ISBN 13 9781470446949
ISBN 10 1470446944
Titel Introduction to Number Theory
Autor Daniel E Flath
Serie Ams Chelsea Publishing
Buchzustand Nicht verfügbar
Verlag American Mathematical Society
Erscheinungsjahr 2018-10-30
Seitenanzahl 212
Hinweis auf dem Einband Die Abbildung des Buches dient nur Illustrationszwecken, die tatsächliche Bindung, das Cover und die Auflage können sich davon unterscheiden.
Hinweis Nicht verfügbar