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- 000 02417cam a2200337Ia 4500
- 008 101205s2011 gw b 001 0 eng d
- 035 __ |a (OCoLC)690089183
- 040 __ |a BTCTA |b eng |c BTCTA |d YDXCP |d OHX |d MNU |d BWX |d IXA |d GWDNB |d KEN
- 100 1_ |a Campbell, H. E. A. Eddy |q (Harold Edward Alexander Eddy), |d 1954-
- 245 10 |a Modular invariant theory / |c H.E.A. Eddy Campbell, David L. Wehlau.
- 260 __ |a Berlin ; |a New York : |b Springer, |c 2011.
- 300 __ |a 233 p. ; |c 24 cm.
- 490 1_ |a Encyclopaedia of mathematical sciences, |x 0938-0396 ; |v 139. |a Invariant theory and algebraic transformation groups ; |v 8.
- 504 __ |a Includes bibliographical references and index.
- 520 __ |a "This book covers the modular invariant theory of finite groups, the case when the characteristic of the field divides the order of the group. It explains a theory that is more complicated than the study of the classical non-modular case, and it describes many open questions. Largely self-contained, the book develops the theory from its origins up to modern results. It explores many examples, illustrating the theory and its contrast with the better understood non-modular setting. It details techniques for the computation of invariants for many modular representations of finite groups, especially the case of the cyclic group of prime order. It includes detailed examples of many topics as well as a quick survey of the elements of algebraic geometry and commutative algebra as they apply to invariant theory. The book is aimed at both graduate students and researchers--an introduction to many important topics in modern algebra within a concrete setting for the former, an exploration of a fascinating subfield of algebraic geometry for the latter"--back cover.
- 700 1_ |a Wehlau, David L., |d 1960-
- 830 _0 |a Encyclopaedia of mathematical sciences ; |v v. 139.
- 830 _0 |a Encyclopaedia of mathematical sciences. |p Invariant theory and algebraic transformation groups ; |v 8.
- 856 42 |u http://d-nb.info/1007904224/04 |3 Inhaltsverzeichnis
- 856 42 |q text/html |u http://deposit.d-nb.de/cgi-bin/dokserv?id=3554080&prov=M&dok_var=1&dok_ext=htm |3 Inhaltstext