Posted by **tot167** at May 1, 2009

Springer; 2 ed | 2000 | ISBN: 0387942254 | 357 pages | Djvu | 8,3 MB

Posted by **libr** at April 12, 2017

English | 2005 | ISBN: 0821804294 | ISBN-13: 9780821804292 | 276 pages | DJVU | 3,9 MB

Posted by **interes** at Jan. 10, 2017

English | 2012 | ISBN: 1461412188 | 308 pages | PDF | 2,7 MB

Posted by **Rare-1** at Dec. 6, 2015

2011 | ISBN-10: 1439845980 | PDF | 442 pages | 3,02 MB

Bringing the material up to date to reflect modern applications, Algebraic Number Theory, Second Edition has been completely rewritten and reorganized to incorporate a new style, methodology, and presentation. This edition focuses on integral domains, ideals, and unique factorization in the first chapter; field extensions in the second chapter; and class groups in the third chapter. Applications are now collected in chapter four and at the end of chapter five, where primality testing is highlighted as an application of the Kronecker–Weber theorem. In chapter five, the sections on ideal decomposition in number fields have been more evenly distributed. The final chapter continues to cover reciprocity laws.

Posted by **roxul** at Nov. 24, 2015

2011 | ISBN-10: 1439845980 | PDF | 442 pages | 3,7 MB

Posted by **tarantoga** at Oct. 4, 2015

Posted by **DZ123** at July 23, 2015

English | 2010 | ISBN: 0486477541 | PDF | pages: 95 | 3,1 mb

Posted by **tanas.olesya** at May 1, 2015

English | June 22, 1999 | ISBN: 3540653996 | 571 Pages | PDF | 19 MB

This introduction to algebraic number theory discusses the classical concepts from the viewpoint of Arakelov theory. The treatment of class theory is particularly rich in illustrating complements, offering hints for further study, and providing concrete examples.

Posted by **interes** at March 31, 2015

English | 2003 | ISBN: 0521832500 | 446 pages | PDF | 3,3 MB

Posted by **tanas.olesya** at March 22, 2015

English | Aug 1, 2000 | ISBN: 3540556400, 0387556400 | 563 Pages | DJVU | 7 MB

A description of 148 algorithms fundamental to number-theoretic computations, in particular for computations related to algebraic number theory, elliptic curves, primality testing and factoring.