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Representations of *-Algebras, Locally Compact Groups, and Banach *-Algebraic Bundles

of present-day knowledge in the area of Mackey normal subgroup analysisand its generalization to the context of Banach *-Algebraic Bundles.;

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Representations of *-Algebras, Locally Compact Groups, and Banach *-Algebraic Bundles

of present-day knowledge in the area of Mackey normal subgroup analysisand its generalization to the context of Banach *-Algebraic Bundles.;

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A Physicist's Introduction to Algebraic Structures

An algebraic structure consists of a set of elements, with some rule of combining them, or some special property of selected subsets of the;

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Representations of Reductive Groups

The representation theory of reductive algebraic groups and related finite reductive groups is a subject of great topical interest and has;

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Algebras, Quivers and Representations

, commutative algebra, algebraic geometry, algebraic groups and combinatorics. This volume illustrates and extends such connections with algebraic;

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Completeness and Reduction in Algebraic Complexity Theory

This is a thorough and comprehensive treatment of the theory of NP-completeness in the framework of algebraic complexity theory. Coverage;

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Contributions in Algebra and Algebraic Geometry

and its applications to algebraic geometry, Lie groups, algebraic combinatorics, and representation theory are covered. The articles are;

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Representations and Cohomology

an overview of the algebraic topology and K-theory associated with cohomology of groups, especially the work of Quillen. Later chapters look;

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Matrix Representations of Groups

theory of algebraic numbers.Subjects include representations of arbitrary groups, representations of finite groups, multiplication;

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Computational Aspects Of Algebraic Curves

of algebraic geometry. The main goal of this book is to highlight such computational techniques related to algebraic curves. The area of research;

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Representations of Algebraic Groups

Back in print from the AMS, the first part of this book is an introduction to the general theory of representations of algebraic group;

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Polynomials and the mod 2 Steenrod Algebra

This is the first book to link the mod 2 Steenrod algebra, a classical object of study in algebraic topology, with modular representations;

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Polynomials and the mod 2 Steenrod Algebra

This is the first book to link the mod 2 Steenrod algebra, a classical object of study in algebraic topology, with modular representations;

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London Mathematical Society Lecture Note Series

This is the first book to link the mod 2 Steenrod algebra, a classical object of study in algebraic topology, with modular representations;

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Multiplicative Invariant Theory

integral representations of finite groups. Therefore, the field has a predominantly discrete, algebraic flavor. Geometry, specifically the theory;

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Group Theory

Group theory studies the algebraic structures known as groups. The concept of a group is central to abstract algebra: other well-known;

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Euler Systems. (AM-147), Volume 147

One of the most exciting new subjects in Algebraic Number Theory and Arithmetic Algebraic Geometry is the theory of Euler systems. Euler;

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Representations of Finite Groups

homotopy theory. The unifying theme is a notion of support which provides a geometric approach for studying various algebraic structures. The;

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Several Complex Variables with Connections to Algebraic Geometry and Lie Groups

This text presents an integrated development of the theory of several complex variables and complex algebraic geometry, leading to proofs;

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Computation with Linear Algebraic Groups

Designed as a self-contained account of a number of key algorithmic problems and their solutions for linear algebraic groups, this book;

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Advances in Algebra

in algebraic geometry, ring theory, group theory, and associative algebras. Topics include algebraic groups, combinatorial commutative algebra;

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Combinatorics Of Minuscule Representations

representations in general, which means they give rise to relatively easy constructions of algebraic objects such as Lie algebras and Weyl groups. This;

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The Structure of Complex Lie Groups

the structure of affine algebraic groups compatible with their analytic group structure. The author then uses the results of his earlier;

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The Structure of Complex Lie Groups

the structure of affine algebraic groups compatible with their analytic group structure. The author then uses the results of his earlier;

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Noncommutative Algebra and Geometry

algebraic groups and representations, algebraic number theory, rings, and modules, are a timely distillation of recent work in the field. Featuring;

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Cohomological Induction and Unitary Representations (PMS-45), Volume 45

induction, introduced by Zuckerman, is an algebraic analog that is technically more manageable than the complex-analysis construction and leads to a;

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Representations of Algebras

of commutative algebraic groups, modular group representation theory, and thick tensor ideals of bounded derived categories. Other articles represent;

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