Further Algebra and Applications

Further Algebra and Applications is the second volume of a new and revised edition of P.M. Cohn's classic three-volume text "Algebra" which is widely regarded as one of the most outstanding introductory algebra textbooks. For this edition, the text has been reworked and updated into t...

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Bibliographic Details
Main Author: Cohn, Paul M.
Format: eBook
Language:English
Published: London Springer London 2003, 2003
Edition:1st ed. 2003
Subjects:
Online Access:
Collection: Springer Book Archives -2004 - Collection details see MPG.ReNa
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245 0 0 |a Further Algebra and Applications  |h Elektronische Ressource  |c by Paul M. Cohn 
250 |a 1st ed. 2003 
260 |a London  |b Springer London  |c 2003, 2003 
300 |a XI, 451 p  |b online resource 
505 0 |a 1. Universal algebra -- 2. Homological algebra -- 3. Further group theory -- 4. Algebras -- 5. Central simple algebras -- 6. Representation theory of finite groups -- 7. Noetherian rings and polynomial identities -- 8. Rings without finiteness assumptions -- 9. Skew fields -- 10. Coding theory -- 11. Languages and automata -- List of Notations -- Author Index 
653 |a Algebraic fields 
653 |a Field Theory and Polynomials 
653 |a Algebra 
653 |a Order, Lattices, Ordered Algebraic Structures 
653 |a Applications of Mathematics 
653 |a Mathematics 
653 |a Polynomials 
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520 |a Further Algebra and Applications is the second volume of a new and revised edition of P.M. Cohn's classic three-volume text "Algebra" which is widely regarded as one of the most outstanding introductory algebra textbooks. For this edition, the text has been reworked and updated into two self-contained, companion volumes, covering advanced topics in algebra for second- and third-year undergraduate and postgraduate research students. The first volume, "Basic Algebra", covers the important results of algebra; this companion volume focuses on the applications and covers the more advanced parts of topics such as: - groups and algebras - homological algebra - universal algebra - general ring theory - representations of finite groups - coding theory - languages and automata The author gives a clear account, supported by worked examples, with full proofs. There are numerous exercises with occasional hints, and some historical remarks