A Classical Introduction to Modern Number Theory 1990. Corr. 5th Edition Contributor(s): Ireland, Kenneth (Author), Rosen, Michael (Author) |
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ISBN: 038797329X ISBN-13: 9780387973296 Publisher: Springer
Binding Type: Hardcover - See All Available Formats & Editions Published: September 1990 Annotation: Bridging the gap between elementary number theory and the systematic study of advanced topics, A Classical Introduction to Modern Number Theory is a well-developed and accessible text that requires only a familiarity with basic abstract algebra. Historical development is stressed throughout, along with wide-ranging coverage of significant results with comparatively elementary proofs, some of them new. An extensive bibliography and many challenging exercises are also included. This second edition has been corrected and contains two new chapters which provide a complete proof of the Mordell-Weil theorem for elliptic curves over the rational numbers, and an overview of recent progress on the arithmetic of elliptic curves. Click for more in this series: Graduate Texts in Mathematics |
Additional Information |
BISAC Categories: - Mathematics | Number Theory |
Dewey: 512.7 |
LCCN: 90009848 |
Series: Graduate Texts in Mathematics |
Physical Information: 0.94" H x 6.14" W x 9.21" L (1.66 lbs) 394 pages |
Features: Bibliography, Index |
Descriptions, Reviews, Etc. |
Publisher Description: Bridging the gap between elementary number theory and the systematic study of advanced topics, A Classical Introduction to Modern Number Theory is a well-developed and accessible text that requires only a familiarity with basic abstract algebra. Historical development is stressed throughout, along with wide-ranging coverage of significant results with comparatively elementary proofs, some of them new. An extensive bibliography and many challenging exercises are also included. This second edition has been corrected and contains two new chapters which provide a complete proof of the Mordell-Weil theorem for elliptic curves over the rational numbers, and an overview of recent progress on the arithmetic of elliptic curves. |
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