| Edward B. Burger - MATHEMATICS - 2000 - 151 pages
Welcome to diophantine analysis--an area of number theory in which we attempt to discover hidden treasures and truths within the jungle of numbers by exploring rational numbers ... | |
| Franz Halter-Koch, Robert F. Tichy - Mathematics - 2000 - 554 pages
Most of the 35 papers presented at the September 1998 conference discuss algebraic number theory, diophantine and algorithmic problems, diophantine equations, uniform ... | |
| Marc Hindry, Joseph H. Silverman - Mathematics - 2000 - 558 pages
This is an introduction to diophantine geometry at the advanced graduate level. The book contains a proof of the Mordell conjecture which will make it quite attractive to ... | |
| Anthony Vazzana, David Garth - Mathematics - 2015 - 414 pages
Introduction to Number Theory is a classroom-tested, student-friendly text that covers a diverse array of number theory topics, from the ancient Euclidean algorithm for finding ... | |
| Marc Hindry - Mathematics - 2011 - 322 pages
Number theory is a branch of mathematics which draws its vitality from a rich historical background. It is also traditionally nourished through interactions with other areas of ... | |
| Ian Stewart, David Tall - Mathematics - 2015 - 322 pages
Updated to reflect current research, Algebraic Number Theory and Fermat’s Last Theorem, Fourth Edition introduces fundamental ideas of algebraic numbers and explores one of the ... | |
| Oleg A. Ivanov - Mathematics - 1998 - 187 pages
An introduction for readers with some high school mathematics to both the higher and the more fundamental developments of the basic themes of elementary mathematics. Chapters ... | |
| |