| Lawrence C. Washington - Mathematics - 1997 - 487 pages
Introduction to Cyclotomic Fields is a carefully written exposition of a central area of number theory that can be used as a second course in algebraic number theory. Starting ... | |
| Lawrence C. Washington - Mathematics - 2012 - 389 pages
This book grew. out of lectures given at the University of Maryland in 1979/1980. The purpose was to give a treatment of p-adic L-functions and cyclotomic fields, including ... | |
| H. Koch - Mathematics - 1997 - 269 pages
This book is an exposition of the main ideas of algebraic number theory. It is written for the non-expert. Therefore, beyond some algebra, there are almost no prerequisites. | |
| J. Urbanowicz, Kenneth S. Williams - Mathematics - 2000 - 256 pages
This book provides a comprehensive and up-to-date treatment of research carried out in the last twenty years on congruences involving the values of L-functions (attached to ... | |
| S. Lang - Mathematics - 2012 - 253 pages
Kummer's work on cyclotomic fields paved the way for the development of algebraic number theory in general by Dedekind, Weber, Hensel, Hilbert, Takagi, Artin and others ... | |
| K. Ireland, M. Rosen - Mathematics - 2013 - 344 pages
This book is a revised and greatly expanded version of our book Elements of Number Theory published in 1972. As with the first book the primary audience we envisage consists of ... | |
| David Hilbert - Mathematics - 2013 - 351 pages
A translation of Hilberts "Theorie der algebraischen Zahlkörper" best known as the "Zahlbericht", first published in 1897, in which he provides an elegantly integrated overview ... | |
| Oswald Baumgart - Mathematics - 2015 - 172 pages
This book is the English translation of Baumgart’s thesis on the early proofs of the quadratic reciprocity law (“Über das quadratische Reciprocitätsgesetz. Eine vergleichende ... | |
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