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Modules and Rings

£54.99

  • Date Published: May 2008
  • availability: Available
  • format: Paperback
  • isbn: 9780521063487

£ 54.99
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  • This book on modern and non-commutative ring theory is ideal for beginning graduate students. It starts at the foundations of the subject and progresses rapidly through the basic concepts to help the reader reach current research frontiers. Students will have the chance to develop proofs, solve problems, and to find interesting questions. The first half of the book is concerned with free, projective and injective modules, tensor algebras, simple modules and primitive rings, the Jacobson radical, and subdirect products. Later in the book, more advanced topics, such as hereditary rings, categories and functors, flat modules and purity are introduced. These later chapters will also prove a useful reference for researchers in non-commutative ring theory. Enough background material (including detailed proofs) is supplied to give the student a firm grounding in the subject.

    • Wide coverage, suitable for a standard introductory course worldwide
    • Easily readable, no gaps in proofs
    • Includes topics of interest to the professional specialist
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    Product details

    • Date Published: May 2008
    • format: Paperback
    • isbn: 9780521063487
    • length: 464 pages
    • dimensions: 228 x 152 x 26 mm
    • weight: 0.7kg
    • contains: 147 b/w illus. 3 tables
    • availability: Available
  • Table of Contents

    1. Modules
    2. Free modules
    3. Injective modules
    4. Tensor products
    5. Certain important algebras
    6. Simple modules and primitive rings
    7. The Jacobson radical
    8. Subdirect product decompositions
    9. Primes and semiprimes
    10. Projective modules and more on Wedderburn theorems
    11. Direct sum decompositions
    12. Simple algebras
    13. Hereditary rings, free and projective modules
    14. Module constructions
    15. Categories and functors
    16. Module categories
    17. Flat modules
    18. Purity.

  • Author

    John Dauns, Tulane University, Louisiana

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