Unit Equations in Diophantine Number Theory

Nonfiction, Science & Nature, Mathematics, Number Theory
Cover of the book Unit Equations in Diophantine Number Theory by Jan-Hendrik Evertse, Kálmán Győry, Cambridge University Press
View on Amazon View on AbeBooks View on Kobo View on B.Depository View on eBay View on Walmart
Author: Jan-Hendrik Evertse, Kálmán Győry ISBN: 9781316430224
Publisher: Cambridge University Press Publication: December 30, 2015
Imprint: Cambridge University Press Language: English
Author: Jan-Hendrik Evertse, Kálmán Győry
ISBN: 9781316430224
Publisher: Cambridge University Press
Publication: December 30, 2015
Imprint: Cambridge University Press
Language: English

Diophantine number theory is an active area that has seen tremendous growth over the past century, and in this theory unit equations play a central role. This comprehensive treatment is the first volume devoted to these equations. The authors gather together all the most important results and look at many different aspects, including effective results on unit equations over number fields, estimates on the number of solutions, analogues for function fields and effective results for unit equations over finitely generated domains. They also present a variety of applications. Introductory chapters provide the necessary background in algebraic number theory and function field theory, as well as an account of the required tools from Diophantine approximation and transcendence theory. This makes the book suitable for young researchers as well as experts who are looking for an up-to-date overview of the field.

View on Amazon View on AbeBooks View on Kobo View on B.Depository View on eBay View on Walmart

Diophantine number theory is an active area that has seen tremendous growth over the past century, and in this theory unit equations play a central role. This comprehensive treatment is the first volume devoted to these equations. The authors gather together all the most important results and look at many different aspects, including effective results on unit equations over number fields, estimates on the number of solutions, analogues for function fields and effective results for unit equations over finitely generated domains. They also present a variety of applications. Introductory chapters provide the necessary background in algebraic number theory and function field theory, as well as an account of the required tools from Diophantine approximation and transcendence theory. This makes the book suitable for young researchers as well as experts who are looking for an up-to-date overview of the field.

More books from Cambridge University Press

Cover of the book Why Communism Did Not Collapse by Jan-Hendrik Evertse, Kálmán Győry
Cover of the book English as a Global Language by Jan-Hendrik Evertse, Kálmán Győry
Cover of the book Learning by Expanding by Jan-Hendrik Evertse, Kálmán Győry
Cover of the book Emile Durkheim: Selected Writings by Jan-Hendrik Evertse, Kálmán Győry
Cover of the book Remythologizing Theology by Jan-Hendrik Evertse, Kálmán Győry
Cover of the book Transnational Neofascism in France and Italy by Jan-Hendrik Evertse, Kálmán Győry
Cover of the book European Union Law by Jan-Hendrik Evertse, Kálmán Győry
Cover of the book Constructing Intellectual Property by Jan-Hendrik Evertse, Kálmán Győry
Cover of the book The Cambridge Handbook of Motivation and Learning by Jan-Hendrik Evertse, Kálmán Győry
Cover of the book Anti-Jewish Violence in Poland, 1914–1920 by Jan-Hendrik Evertse, Kálmán Győry
Cover of the book Lacan, Psychoanalysis, and Comedy by Jan-Hendrik Evertse, Kálmán Győry
Cover of the book Decision-Making in Orthopedic and Regional Anesthesiology by Jan-Hendrik Evertse, Kálmán Győry
Cover of the book Late Shakespeare, 1608–1613 by Jan-Hendrik Evertse, Kálmán Győry
Cover of the book Taming the Leviathan by Jan-Hendrik Evertse, Kálmán Győry
Cover of the book Ship-Shaped Offshore Installations by Jan-Hendrik Evertse, Kálmán Győry
We use our own "cookies" and third party cookies to improve services and to see statistical information. By using this website, you agree to our Privacy Policy