| Serge Lang - Mathematics - 1982 - 169 pages
Introduction to Algebraic and Abelian Functions is a self-contained presentation of a fundamental subject in algebraic geometry and number theory. For this revised edition, the ... | |
| Jay Jorgenson, Serge Lang - Mathematics - 2009 - 319 pages
The worthy purpose of this text is to provide a complete, self-contained development of the trace formula and theta inversion formula for SL(2,Z[i])\SL(2,C). Unlike other ... | |
| Serge Lang - Mathematics - 2000 - 393 pages
Serge Lang is not only one of the top mathematicians of our time, but also an excellent writer. He has made innumerable and invaluable contributions in diverse fields of ... | |
| Serge Lang - Mathematics - 2013 - 357 pages
This is a 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 ... | |
| Serge Lang - Mathematics - 2012 - 436 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 ... | |
| Ernest Shult, David Surowski - Mathematics - 2015 - 539 pages
This book presents a graduate-level course on modern algebra. It can be used as a teaching book – owing to the copious exercises – and as a source book for those who wish to ... | |
| Pierre Antoine Grillet - Mathematics - 2007 - 674 pages
A completely reworked new edition of this superb textbook. This key work is geared to the needs of the graduate student. It covers, with proofs, the usual major branches of ... | |
| Paul Moritz Cohn - Mathematics - 1974 - 321 pages
Sets and mappings; Integers and rational numbers; Groups; Vector spaces and linear mapping; Linear equations; Rings and fields; Determinants; Quadratic forms; Further group ... | |
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