e-book Multiplicative Invariant Theory

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David Newton. Aleksej I. Joachim J. Nikolai Saveliev.

Multiplicative Invariant Theory 2010

Tomasz Zastawniak. Uday Bhanu Sinha.


Scott Carter. Martin Lorenz. Serge Lang. Home Contact us Help Free delivery worldwide.

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Young Tableaux in Combinatorics, Invariant Theory, and Algebra

New Releases. Description Multiplicative invariant theory, as a research area in its own right within the wider spectrum of invariant theory, is of relatively recent vintage. The present text offers a coherent account of the basic results achieved thus far.. Multiplicative invariant theory is intimately tied to integral representations of finite groups.

Therefore, the field has a predominantly discrete, algebraic flavor. Geometry, specifically the theory of algebraic groups, enters through Weyl groups and their root lattices as well as via character lattices of algebraic tori. Throughout the text, numerous explicit examples of multiplicative invariant algebras and fields are presented, including the complete list of all multiplicative invariant algebras for lattices of rank 2.

The book is intended for graduate and postgraduate students as well as researchers in integral representation theory, commutative algebra and, mostly, invariant theory. Product details Format Paperback pages Dimensions x x Other books in this series. Add to basket.


Analysis II David Newton. Algebra I Aleksej I. Invariants of Homology 3-Spheres Nikolai Saveliev. Number Theory IV N.

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    Subsequent chapters deal with certain aspects of Schensted's construction and the derivation of the Littlewood-Richardson rule for the multiplication of Schur functions using purely combinatorial methods; monotonicity and unimodality of the pattern inventory; and skew-symmetric invariant theory. We are always looking for ways to improve customer experience on Elsevier.

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      Institutional Subscription. Free Shipping Free global shipping No minimum order. This volume will be helpful to students and practitioners of algebra. Section 1: Combinatorics 1. Combinatorial Theory Ser. A 27, 4.