Offers a matrix-oriented introduction to the essential concepts of linear algebra. This title develops key concepts in the context of Euclidean n-space, explains the theory of matrices, and explores the differences between finite- and infinite-dimensional vector spaces. It covers the algebra and matrix representation of linear transformations.

Help Yourself is a series of four supplementary self-study titles designed to address the main problems faced by students starting AS and A Level mathematics.

An introduction to the behaviour of random matrices. Suitable for postgraduate students and non-experts.

A work from Cengage Learning on Ise-Beginning Algebra .

This book is for sophomore-level or junior/senior-level first courses in linear algebra and assumes calculus as a prerequisite. This thorough and accessible text, from one of the leading figures in the use of technology in linear algebra, gives students a challenging and broad understanding of the subject. The author infuses key concepts with their modern practical applications to offer students .

A complete introduction to Lie groups which encourages an active approach to learning.

18th International Workshop on Operator Theory and Applications Potchefstroom July 2007. .

Contains a treatment of the theory of canonical bases in the framework of perverse sheaves. This book develops the theory which includes the case of quantum affine enveloping algebras and the quantum analogs of the Kac-Moody Lie algebras.

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An extensive synthesis of recent work in the study of endomorphism rings and their modules.

Offers many examples, solved problems, and practice exercises to test your skills in college Algebra. This title gives you: practice problems with explanations that reinforce knowledge; coverage of the developments in your course field; and, review of practices and applications. It highlights the important facts you need to know.

Commutative rings are a branch of abstract algebra that deals with the multiplication operation. This book examines the question, given any positive integer n, is there a commutative ring with identity that has n zero-divisions? It also examines this question in stages through looking at local rings, reduced rings and commutative rings in general.

This volume provides a systematic presentation of the theory of differential tensor algebras and their categories of modules. The authors introduce new findings and proofs as well as providing a fresh perspective on established results.

This book is the definitive treatment of the theory of polynomials in a complex variable with matrix coefficients.

This book is for sophomore-level or junior/senior-level first courses in linear algebra and assumes calculus as a prerequisite. This thorough and accessible text--from one of the leading figures in the use of technology in linear algebra--gives students a challenging and broad understanding of the subject. The author infuses key concepts with their modern practical applications to offer students .

Fourth edition.

Assuming little technical background, the author presents the strong analogies between these two concepts starting at an elementary level.