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         Algebraic Number Theory:     more books (102)
  1. Number Theory: Algebraic Numbers and Functions (Graduate Studies in Mathematics) by Helmut Koch, 2000-06-06
  2. A Course in Algebraic Number Theory (Dover Books on Mathematics) by Robert B. Ash, 2010-06-17
  3. A Brief Guide to Algebraic Number Theory by H. P. F. Swinnerton-Dyer, Peter Swinnerton-Dyer, 2001-07-15
  4. Algebraic Number Theory by H. Koch, 1997-10-16
  5. Problems in Algebraic Number Theory (Graduate Texts in Mathematics) by M. Ram Murty, Jody (Indigo) Esmonde, 2010-11-02
  6. Number Theory II: Algebraic Number Theory (Encyclopaedia of Mathematical Sciences) by A. N. Parshin, 1992-10
  7. Algorithmic Algebraic Number Theory (Encyclopedia of Mathematics and its Applications) by M. Pohst, H. Zassenhaus, 1997-11-13
  8. Algebraic Number Theory (Discrete Mathematics and Its Applications) by Richard A. Mollin, 1999-03-16
  9. Computational Problems, Methods, and Results in Algebraic Number Theory (Lecture Notes in Mathematics) (Volume 0) by H. G. Zimmer, 1972-06-20
  10. Algebraic Number Theory and Code Design for Rayleigh Fading Channels (Foundations and Trends in Communications and Information The) by F Oggier, E Viterbo, 2004-12-15
  11. Computational Algebraic Number Theory (Oberwolfach Seminars) by M.E. Pohst, 2004-02-04
  12. Algebraic Number Theory and Diophantine Analysis: Proceedings of the International Conference Held in Graz, Austria, August 30 to September 5, 1998 ([De Gruyter Proceedings in Mathematics])
  13. Algebraic Number Theory: Proceedings of an Instructional Conference Organized by the London Mathematical Society (A Nato Advanced Study Institute W)
  14. An Introduction to Algebraic Number Theory (University Series in Mathematics) by Takashi Ono, 1990-05-31

21. Algebraic Number Theory Titles - From Books.co.uk
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Top books in this section Introduction to $p$-adic Analytic Number Theory
by Murty, Ram
Hardback Algebraic Groups and Number Theory
by Platonov, Vladimir Rapinchuk, Andrei Rowen, Rachel
Hardback Local Fields
by Serre, Jean-Pierre

22. Algebraic Number Theory - Gigapedia.org
Contents Introduction 1. Preliminaries from Commutative Algebra 2. Rings of Integers 3. Dedekind Domains; Factorization
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Introduction
1. Preliminaries from Commutative Algebra
2. Rings of Integers
3. Dedekind Domains; Factorization
4. The Finiteness of the Class Number
5. The Unit Theorem
6. Cyclotomic Extensions; Fermat’s Last Theorem.
7. Valuations; Local Fields
8. Global Fields Exercises Introduction  An algebraic number field is a finite extension of Q; an algebraic number is an element of an algebraic number field. Algebraic number theory studies the arithmetic of algebraic number fields — the ring of integers in the number field, the ideals in the ring of integers, the units, the extent to which the ring of integers fails to be have unique factorization, and so on. One important tool for this is “localization”, in which we complete the number field relative to a metric attached to a prime ideal of the number field. The completed field is called a local field — its arithmetic is much simpler than that of the number field, and sometimes we can answer questions by first solving them locally, that is, in the local fields. Abstract.

23. Algebraic Number Theory (Graduate Texts In Mathematics) - ANobii
ALGEBRAIC NUMBER THEORY reviews from readers. Also includes book price, book ratings, book discussions, book forums, book cover, book publication details.
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Book Description
This is a corrected printing of the second edition of Lang's well-known textbook. It covers all of the basic material of classical algebraic number theory, giving the student the background necessary for the study of further topics in algebraic number theory, such as cyclotomic fields, or modular forms. Part I introduces some of the basic ideas of the theory: number fields, ideal classes, ideles and adeles, and zeta functions. It also contains a version of a Riemann-Roch theorem in number fields, proved by Lang in the very first version of the book in the sixties. This version can now be seen as a precursor of Arakelov theory. Part II covers class field theory, and Part III is devoted to analytic methods, including an exposition of Tate's thesis, the Brauer-Siegel theorem, and Weil's explicit formulas. The second edition contains corrections, as well as several additions to the previous edition, and the last chapter on explicit formulas has been rewritten.
Book Details
English Books Hardcover 357 Pages Edition:

24. Algebraic Number Theory
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algebraic number theory: Encyclopedia - Integer The integers consist of the positive natural numbers (1, 2, 3, …), their negatives (−1, −2, −3, ...) and the number zero. Like the natural numbers, the integers form a countably infinite set. The set of all integers is usually denoted in mathematics by a boldface Z (or blackboard bold, ), which stands for Zahlen (German for "numbers"). The term rational integer is used, in algebraic number theory, to distinguish these 'ordinary' integers, in the rational numbers, from other concepts such as t ...
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Read more here: algebraic number theory: Encyclopedia - Areas of mathematics The aim of this page is to list all areas of modern mathematics, with a brief explanation about their scope and links to other parts of this encyclopedia, set out in a systematic way. The way research-level mathematics is internally organised is mostly determined by practitioners, and does change over time; this is in contrast with the apparently timeless syllabus divisions used in mathematics education, where calculus can seem to be much the same over a time scale of a century. Calculus itself does not appear as a major heading — m ...

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28. Algebraic Number Theory - Blackwell Online
Algebraic Number Theory, A. Frohlich, MJ Taylor, Mathematics Books Blackwell Online Bookshop.
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Rate this item Write a review Tell a friend Printer-friendly page Please note that there may be some price differences between Blackwell Online and our Retail Shops ISBN Weight (grammes) What's this? Published in Cambridge Publisher Cambridge University Press Series editor Bollobas, B., Fulton, W., Katok, A. Imprint Cambridge University Press Series ISSN Format Paperback Series title Cambridge Studies in Advanced Mathematics Publication date 04 Feb 1993 Previous ISBN DEWEY Height (mm) DEWEY edition Width (mm) Pages Academic level P Volumes Spine width (mm) Notation; Introduction; 1. Algebraic foundations; 2. Dedekind domains; 3. Extensions; 4. Classgroups and units; 5. Fields of low degree; 6. Cyclotomic fields; 7. Diophantine equations; 8. L-functions; Appendices; Exercises; Glossary of theorems; Index.

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posted to algebraic_number_theory by NitinCR on 200803-07 201812 as **. Sporadic Groups (Cambridge Tracts in Mathematics). (25 March 1994)
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34. Algebraic Number Theory Is A Branch Of Number Theory In Which
Algebraic number theory is a branch of number theory in which the concept of a number is expanded to the algebraic numbers which are roots of polynomials
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38. Number Theory - Wikipedia
Number theory. Redirected from Algebraic number theory. Traditionally, number theory is that branch of pure mathematics concerned with the properties of
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Number theory
[Your user agent does not support frames or is currently configured not to display frames. However, you may visit the related document. Traditionally, number theory is that branch of pure mathematics concerned with the properties of integers . More generally, it has come to be concerned with a wider class of problems that are "easily understood by non-mathematicians" - this expansion has occurred as the techniques are used to attack wider varieties of problems. Number theory may be subdivided into several fields according to the methods used and the questions investigated. In elementary number theory , the integers are studied without use of techniques from other mathematical fields. Questions of divisibility, the Euclidean algorithm to compute greatest common divisors , factorization of integers into prime numbers , investigation of perfect numbers and congruences belong here. Typical statements are Fermat's little theorem and Euler's theorem extending it, the Chinese remainder theorem and the law of quadratic reciprocity . The properties of multiplicative functions such as the Möbius function and are investigated; so are

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