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Group Actions and Invariant Theory

Group Actions and Invariant Theory
Author: Andrzej Białynicki-Birula
Publisher: American Mathematical Soc.
Total Pages: 244
Release: 1989
Genre: Mathematics
ISBN: 9780821860151

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This volume contains the proceedings of a conference, sponsored by the Canadian Mathematical Society, on Group Actions and Invariant Theory, held in August, 1988 in Montreal. The conference was the third in a series bringing together researchers from North America and Europe (particularly Poland). The papers collected here will provide an overview of the state of the art of research in this area. The conference was primarily concerned with the geometric side of invariant theory, including explorations of the linearization problem for reductive group actions on affine spaces (with a counterexample given recently by J. Schwarz), spherical and complete symmetric varieties, reductive quotients, automorphisms of affine varieties, and homogeneous vector bundles.


Group Actions on Rings

Group Actions on Rings
Author: Susan Montgomery
Publisher: American Mathematical Soc.
Total Pages: 290
Release: 1985
Genre: Mathematics
ISBN: 0821850466

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Ring theorists and researchers in invariant theory and operator algebra met at Bowdoin for the 1984 AMS-IMS-SIAM Joint Summer Research Conference to exchange ideas about group actions on rings. This work discusses topics common to the three fields, including: $K$-theory, dual actions, semi-invariants and crossed products.


Lectures on Invariant Theory

Lectures on Invariant Theory
Author: Igor Dolgachev
Publisher: Cambridge University Press
Total Pages: 244
Release: 2003-08-07
Genre: Mathematics
ISBN: 9780521525480

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The primary goal of this 2003 book is to give a brief introduction to the main ideas of algebraic and geometric invariant theory. It assumes only a minimal background in algebraic geometry, algebra and representation theory. Topics covered include the symbolic method for computation of invariants on the space of homogeneous forms, the problem of finite-generatedness of the algebra of invariants, the theory of covariants and constructions of categorical and geometric quotients. Throughout, the emphasis is on concrete examples which originate in classical algebraic geometry. Based on lectures given at University of Michigan, Harvard University and Seoul National University, the book is written in an accessible style and contains many examples and exercises. A novel feature of the book is a discussion of possible linearizations of actions and the variation of quotients under the change of linearization. Also includes the construction of toric varieties as torus quotients of affine spaces.


Reflection Groups and Invariant Theory

Reflection Groups and Invariant Theory
Author: Richard Kane
Publisher: Springer Science & Business Media
Total Pages: 382
Release: 2013-03-09
Genre: Mathematics
ISBN: 1475735421

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Reflection groups and invariant theory is a branch of mathematics that lies at the intersection between geometry and algebra. The book contains a deep and elegant theory, evolved from various graduate courses given by the author over the past 10 years.


An Introduction to Invariants and Moduli

An Introduction to Invariants and Moduli
Author: Shigeru Mukai
Publisher: Cambridge University Press
Total Pages: 528
Release: 2003-09-08
Genre: Mathematics
ISBN: 9780521809061

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Sample Text


Group actions and invariant theory

Group actions and invariant theory
Author:
Publisher: American Mathematical Soc.
Total Pages: 228
Release: 1989
Genre:
ISBN: 9780821860151

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Geometric Invariant Theory

Geometric Invariant Theory
Author: David Mumford
Publisher: Springer
Total Pages: 248
Release: 1982
Genre: Mathematics
ISBN:

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This standard reference on applications of invariant theory to the construction of moduli spaces is a systematic exposition of the geometric aspects of classical theory of polynomial invariants. This new, revised edition is completely updated and enlarged with an additional chapter on the moment map by Professor Frances Kirwan. It includes a fully updated bibliography of work in this area.


Algorithms in Invariant Theory

Algorithms in Invariant Theory
Author: Bernd Sturmfels
Publisher: Springer Science & Business Media
Total Pages: 202
Release: 2008-06-17
Genre: Mathematics
ISBN: 3211774173

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This book is both an easy-to-read textbook for invariant theory and a challenging research monograph that introduces a new approach to the algorithmic side of invariant theory. Students will find the book an easy introduction to this "classical and new" area of mathematics. Researchers in mathematics, symbolic computation, and computer science will get access to research ideas, hints for applications, outlines and details of algorithms, examples and problems.


Algebraic Homogeneous Spaces and Invariant Theory

Algebraic Homogeneous Spaces and Invariant Theory
Author: Frank D. Grosshans
Publisher: Springer
Total Pages: 158
Release: 2006-11-14
Genre: Mathematics
ISBN: 3540696172

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The invariant theory of non-reductive groups has its roots in the 19th century but has seen some very interesting developments in the past twenty years. This book is an exposition of several related topics including observable subgroups, induced modules, maximal unipotent subgroups of reductive groups and the method of U-invariants, and the complexity of an action. Much of this material has not appeared previously in book form. The exposition assumes a basic knowledge of algebraic groups and then develops each topic systematically with applications to invariant theory. Exercises are included as well as many examples, some of which are related to geometry and physics.


Invariant Theory

Invariant Theory
Author: Sebastian S. Koh
Publisher: Springer
Total Pages: 111
Release: 2006-11-15
Genre: Mathematics
ISBN: 3540479082

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This volume of expository papers is the outgrowth of a conference in combinatorics and invariant theory. In recent years, newly developed techniques from algebraic geometry and combinatorics have been applied with great success to some of the outstanding problems of invariant theory, moving it back to the forefront of mathematical research once again. This collection of papers centers on constructive aspects of invariant theory and opens with an introduction to the subject by F. Grosshans. Its purpose is to make the current research more accesssible to mathematicians in related fields.