Algebra

A snapshot of the major renaissance happening today in the study of locally compact groups and their many applications.

An introduction to Mathematica® and the Wolfram Language™ in the familiar context of the standard university mathematics curriculum.

The theory, methods and applications of matrix analysis are presented here in a novel theoretical framework.

The first comprehensive modern introduction to central simple algebra starting from the basics and reaching advanced results.

The theory, methods and applications of matrix analysis are presented here in a novel theoretical framework.

A reference book discussing applications of formal language theory to group theory, particularly geometric and computational group theory.

A second course in linear algebra for undergraduates in mathematics, computer science, physics, statistics, and the biological sciences.

A reference book discussing applications of formal language theory to group theory, particularly geometric and computational group theory.

A second course in linear algebra for undergraduates in mathematics, computer science, physics, statistics, and the biological sciences.

A readable exposition of how Euclidean and other geometries can be distinguished using linear algebra and transformation groups.

A self-contained introduction to the representation theory and harmonic analysis of wreath products of finite groups, with examples and exercises.

A self-contained introduction to the representation theory and harmonic analysis of wreath products of finite groups, with examples and exercises.

A stand-alone textbook in matrix algebra for econometricians and statisticians - advanced undergraduates, postgraduates and teachers.

This book tells the story of the first computer exploration of Klein''s vision of infinitely repeated reflections, featuring extraordinary images.

This book explores commutative ring theory, an important a foundation for algebraic geometry and complex analytical geometry.

This book explores commutative ring theory, an important a foundation for algebraic geometry and complex analytical geometry.

This thorough, yet concise, treatment of all the key topics also gives students a sound understanding of the underlying theory.

This book treats several topics in matrix theory not included in its predecessor volume, Matrix Analysis.

Serves as an introduction to higher categories as well as a reference point for many key concepts in the field.

Serves as an introduction to higher categories as well as a reference point for many key concepts in the field.

A quick guide to computing in algebraic geometry with many explicit computational examples introducing the computer algebra system Singular.

Uses the combinatorics and representation theory to construct and study important families of Lie algebras and Weyl groups.

A quick guide to computing in algebraic geometry with many explicit computational examples introducing the computer algebra system Singular.

Uses the combinatorics and representation theory to construct and study important families of Lie algebras and Weyl groups.

Demonstrates the close relationship between matrix theory and elementary Euclidean geometry, with emphasis on using simple graph-theoretical notions.

A collection of expository surveys given by some distinguished mathematicians during the 1990 International Mathematical Congress.

The Representation Theory of the Symmetric Group provides an account of both the ordinary and modular representation theory of the symmetric groups.

This series of Encyclopedia volumes attempts to present the factual body of all mathematics.

A valuable teaching aid.

This book explores determinantal ideals of square matrices from the perspective of commutative algebra, with a particular emphasis on linear matrices.

A valuable teaching aid.

Surveys of recent important developments in combinatorics covering a wide range of areas in the field.

Classifies the maximal subgroups of the finite groups of Lie type up to dimension 12, using theoretical and computational methods.

Surveys of recent important developments in combinatorics covering a wide range of areas in the field.

Classifies the maximal subgroups of the finite groups of Lie type up to dimension 12, using theoretical and computational methods.

The second volume of a comprehensive treatise.

For those looking for an introduction to the area of commutative algebra, this book opens all the right doors and provides a clarity of understanding that all will welcome.

This 1984 book makes the general theory of field extensions accessible to any reader with a modest background in groups, rings and vector spaces.

This 1978 book gives an account of the theory of permanents, their history and applications.

A modern account of the subject and its applications.

Now in its third edition, this highly successful textbook is widely regarded as the ''bible of computer algebra''.

Now in its third edition, this highly successful textbook is widely regarded as the ''bible of computer algebra''.

This friendly introduction helps undergraduate students understand and appreciate matroid theory and its connections to geometry.

Comprehensive 2002 introduction to combinatorics on words for mathematicians and theoretical computer scientists.

Broad graduate-level account of Algebraic Number Theory, first published in 2001, including exercises, by a world-renowned author.

There is no other book with such a wide scope of both areas of algebraic graph theory.

An introduction to algebraic K-theory with no prerequisite beyond a first semester of algebra.

The first modern treatment of orthogonal polynomials from the viewpoint of special functions is now available in paperback.

Ideal for graduate students and researchers, this book presents a unified treatment of the central notions of integral closure.

Discussion of theory and applications of algebraic curves over finite fields with many rational points.