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Matrices and Quadratic Forms J. Bowers

Matrices and Quadratic Forms By J. Bowers

Matrices and Quadratic Forms by J. Bowers


$18.99
Condition - Good
Only 1 left

Summary

An introduction to matrices and quadratic forms for second-year degree modules in linear algebra. It discusses topics such as the reduction of suitable matrices to diagonal matrices by means of non-singular or orthogonal matrices constructed with eigenvectors. It includes examples and exercises.

Matrices and Quadratic Forms Summary

Matrices and Quadratic Forms by J. Bowers

An introduction to matrices and quadratic forms for second-year degree modules in linear algebra. Building on both skills and knowledge attained during A Level and earlier degree courses, it discusses topics such as the reduction of suitable matrices to diagonal matrices by means of non-singular or orthogonal matrices constructed with eigenvectors. Examples and exercises are used as teaching aids throughout and ideas for investigation and project work help to place the subject in context. The text seeks to enhance student motivation and learning by the inclusion of historical contexts, real life situations and the discussion of links with other areas of mathematics.

Table of Contents

Partitioned matrices; LU-decomposition; vector spaces; finite dimensional vector spaces; linear transformations; matrix representations of linear transformations; similar matrices; diagonalizable matrices; the Cayley-hamilton theorem; the minimum polynomial; Euclidean vector spaces; Gram-Schmidt process; quadratic forms; positive definite quadratic forms; further developments.

Additional information

GOR008696605
9780340691380
0340691387
Matrices and Quadratic Forms by J. Bowers
Used - Good
Paperback
Elsevier Science & Technology
20000428
192
N/A
Book picture is for illustrative purposes only, actual binding, cover or edition may vary.
This is a used book - there is no escaping the fact it has been read by someone else and it will show signs of wear and previous use. Overall we expect it to be in good condition, but if you are not entirely satisfied please get in touch with us

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