Overview
- Illustration of techniques and phenomena
- Can be used as a graduate textbook
- Includes supplementary material: sn.pub/extras
Part of the book series: Encyclopaedia of Mathematical Sciences (EMS, volume 139)
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Table of contents (14 chapters)
Keywords
About this book
Reviews
From the reviews:
“Modular Invariant Theory is a fitting entry into the ‘Encyclopaedia of mathematical Sciences’ series: it deals with important living mathematics in a way suited to researchers both at the rookie and more advanced levels.” (Michael Berg, The Mathematical Association of America, March, 2011)
“Provide the necessary background in commutative algebra, algebraic geometry, monomial orderings, and SAGBI bases and give many examples. The book should be accessible to second or third year graduate students and will bring any reader up to date on an active area of research.” (Frank D. Grosshans, Mathematical Reviews, Issue 2012 b)
“The book is a good source for examples and inspirations in modular invariant theory. … it is well suited for researchers who aim to get a feeling for recent problems in modular invariant theory and related problems. It can also be used as a companion book for a graduate course in invariant theory of finite groups with a view towards the differences to the modular case.” (Peter Schenzel, Zentralblatt MATH, Vol. 1216, 2011)
Authors and Affiliations
Bibliographic Information
Book Title: Modular Invariant Theory
Authors: H.E.A. Eddy Campbell, David L. Wehlau
Series Title: Encyclopaedia of Mathematical Sciences
DOI: https://doi.org/10.1007/978-3-642-17404-9
Publisher: Springer Berlin, Heidelberg
eBook Packages: Mathematics and Statistics, Mathematics and Statistics (R0)
Copyright Information: Springer-Verlag Berlin Heidelberg 2011
Hardcover ISBN: 978-3-642-17403-2Published: 14 January 2011
Softcover ISBN: 978-3-642-26680-5Published: 25 February 2013
eBook ISBN: 978-3-642-17404-9Published: 12 January 2011
Series ISSN: 0938-0396
Edition Number: 1
Number of Pages: XIV, 234
Topics: Commutative Rings and Algebras, Algebra, Algebraic Geometry