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Introductory Algebraic Number Theory Alaca Williams Hardback 9780521832502

£113.99

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Introductory Algebraic Number Theory

This book provides an introduction to algebraic number theory suitable for senior undergraduates and beginning graduate students in mathematics.

Saban Alaca (Author), Kenneth S. Williams (Author)

9780521832502, Cambridge University Press

Hardback, published 17 November 2003

448 pages

24.4 x 17 x 2.5 cm, 0.91 kg

'This book provides a nice introduction to classical parts of algebraic number theory.\u2026 The text is written in a lively style and can be read without any prerequisites. Therefore the book is very suitable for graduate students starting mathematics courses or mathematicians interested in introductory reading in algebraic number theory. The book presents a welcome addition to the existing literature.' EMS Newsletter

Algebraic number theory is a subject which came into being through the attempts of mathematicians to try to prove Fermat's last theorem and which now has a wealth of applications to diophantine equations]

Introductory Algebraic Number Theory Alaca Williams Hardback 9780521832502

Introductory Algebraic Number Theory

This book provides an introduction to algebraic number theory suitable for senior undergraduates and beginning graduate students in mathematics.

Saban Alaca (Author), Kenneth S. Williams (Author)

9780521832502, Cambridge University Press

Hardback, published 17 November 2003

448 pages

24.4 x 17 x 2.5 cm, 0.91 kg

'This book provides a nice introduction to classical parts of algebraic number theory.\u2026 The text is written in a lively style and can be read without any prerequisites. Therefore the book is very suitable for graduate students starting mathematics courses or mathematicians interested in introductory reading in algebraic number theory. The book presents a welcome addition to the existing literature.' EMS Newsletter

Algebraic number theory is a subject which came into being through the attempts of mathematicians to try to prove Fermat's last theorem and which now has a wealth of applications to diophantine equations]

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