Linear Algebra, 9780198502371
Paperback
Provides a complete account of undergraduate linear algebra, aimed at the level of the second-year undergraduate. This title is illustrated with examples, and emphasizes several applications to other areas of mathematics and physics.

$87.87

  • Paperback

    242 pages

  • Release Date

    29 January 1998

Check Delivery Options

Summary

This book covers the basic theory of matrices and vector spaces. The book’s three main parts cover (i) matrices, vector spaces, bases and dimension; (ii) inner products bilinear and sesquilinear forms over vector spaces; (iii) linear transformations, eigenvalues and eigenvectors, diagonalization, and Jordan normal form. An introduction to fields and polynomials over fields is also provided, and examples and applications are provided throughout.The approach throughout is rigorous, but withou…

Book Details

ISBN-13:9780198502371
ISBN-10:0198502370
Series:Oxford science publications
Author:Kaye, Wilson
Publisher:Oxford University Press
Imprint:Oxford University Press
Format:Paperback
Number of Pages:242
Release Date:29 January 1998
Weight:365g
Dimensions:234mm x 156mm x 15mm
What They're Saying

Critics Review

“Kaye offers this work as a second course in linear algebra. As such, it deals with the specific subject matter of linear algebra in a way that could also be viewed as an introduction to abstract algebra or axiomatic mathematics in general. Knowledge of elementary matrix arithmetic and matrix methods–including the general solution to systems of linear equations and computation of inverses and determinants–is assumed, though these topics are briefly reviewed. Some exposure to abstract vector spaces and the notions of basis and dimension would also be helpful to one wishing to peruse this book. For those with a suitable background, this book provides a very rigorous treatment of the fundamentals of linear algebra, including inner product spaces, bilinear and quadratic forms, orthogonal bases, eigenvalues and eigenvectors, and the Jordan canonical form. Certainly appropriate for upper-division undergraduates entertaining thoughts of graduate work in mathematics.”–Choice

About The Author

Kaye

Richard Kaye is at University of Birmingham. Rob Wilson is at University of Birmingham.

Returns

This item is eligible for free returns within 30 days of delivery. See our returns policy for further details.