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Groups, Generators, Syzygies, and Orbits in Invariant Theory (Translations of Mathematical...


Home > Mathematics Books > Group Theory > Item 338


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Click here to buy Groups, Generators, Syzygies, and Orbits in Invariant Theory (Translations of Mathematical... by  Vladimir Leonidovich Popov. Groups, Generators, Syzygies, and Orbits in Invariant Theory (Translations of Mathematical...
by Vladimir Leonidovich Popov
Sales Rank: 5069937
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$76.39
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on 12-6-2008
Buy Groups, Generators, Syzygies, and Orbits in Invariant Theory (Translations of Mathematical... Now!

  • Paperback: 245 pages
  • Publisher: Amer Mathematical Society August 1992
  • Language: English
  • ISBN-10: 0821845578
  • ISBN-13: 978-0821845578
  • Product Dimensions: 9.8 x 6.8 x 0.6 inches
  • Shipping Weight: 1 pounds

    Product Review
    The book is a good reference for specialists in invariant theory and stimulating for non-experts. -- Zentralblatt für Mathematik

    Product Description
    The history of invariant theory spans nearly a century and a half, with roots in certain problems from number theory, algebra, and geometry appearing in the work of Gauss, Jacobi, Eisenstein, and Hermite. Although the connection between invariants and orbits was essentially discovered in the work of Aronhold and Boole, a clear understanding of this connection had not been achieved until recently, when invariant theory was in fact subsumed by a general theory of algebraic groups.

    Written by one of the major leaders in the field, this book provides an excellent, comprehensive exposition of invariant theory. Its point of view is unique in that it combines both modern and classical approaches to the subject. The introductory chapter sets the historical stage for the subject, helping to make the book accessible to nonspecialists.

  • Groups, Generators, Syzygies, and Orbits in Invariant Theory (Translations of Mathematical...
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    Price: $76.39
    Updated on 12-6-2008

    Buy Groups, Generators, Syzygies, and Orbits in Invariant Theory (Translations of Mathematical... Now!


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