Diophantine Analysis
Diophantine Analysis
Regular price
Checking stock...
Regular price
Checking stock...
The feel-good place to buy books
- Free UK delivery over £5
- 10% off preloved books when you join +Plus
- Buying preloved emits 46% less CO2 than new
- Give your books a new home - sell them back to us!

Diophantine Analysis by Jorn Steuding
While its roots reach back to the third century, diophantine analysis continues to be an extremely active and powerful area of number theory. Many diophantine problems have simple formulations, they can be extremely difficult to attack, and many open problems and conjectures remain. Diophantine Analysis examines the theory of diophantine approximations and the theory of diophantine equations, with emphasis on interactions between these subjects. Beginning with the basic principles, the author develops his treatment around the theory of continued fractions and examines the classic theory, including some of its applications. He also explores modern topics rarely addressed in other texts, including the abc conjecture, the polynomial Pell equation, and the irrationality of the zeta function and touches on topics and applications related to discrete mathematics, such as factoring methods for large integers. Setting the stage for tackling the field's many open problems and conjectures, Diophantine Analysis is an ideal introduction to the fundamentals of this venerable but still dynamic field. A detailed appendix supplies the necessary background material, more than 200 exercises reinforce the concepts, and engaging historical notes bring the subject to life.
Steuding, Jorn
| SKU | Unavailable |
| ISBN 13 | 9780367392857 |
| ISBN 10 | 0367392852 |
| Title | Diophantine Analysis |
| Author | Jorn Steuding |
| Condition | Unavailable |
| Binding Type | Paperback |
| Publisher | Taylor & Francis Ltd |
| Year published | 2019-09-05 |
| Number of pages | 280 |
| Cover note | Book picture is for illustrative purposes only, actual binding, cover or edition may vary. |
| Note | Unavailable |