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A guide to advanced linear algebra

Author: Steven H Weintraub; Mathematical Association of America.
Publisher: Washington, DC : Mathematical Association of America, 2011.
Series: MAA guides, no. 6.; Dolciani mathematical expositions, no. 44.
Edition/Format:   eBook : Document : EnglishView all editions and formats
Summary:
"This book provides a rigorous and thorough development of linear algebra at an advanced level, and is directed at graduate students and professional mathematicians. It approaches linear algebra from an algebraic point of view, but its selection of topics is governed not only for their importance in linear algebra itself, but also for their applications throughout mathematics."--
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Genre/Form: Electronic books
Additional Physical Format: Print version:
Weintraub, Steven H.
Guide to advanced linear algebra.
Washington, DC : Mathematical Association of America, 2011
(DLC) 2011923993
Material Type: Document, Internet resource
Document Type: Internet Resource, Computer File
All Authors / Contributors: Steven H Weintraub; Mathematical Association of America.
ISBN: 9780883853511 0883853515 9780883859674 088385967X
OCLC Number: 817962252
Description: 1 online resource (xii, 251 pages) : illustrations.
Contents: Vector spaces and linear transformations --
Coordinates --
Determinants --
The structure of a linear transformation I --
The structure of a linear transformation II --
Bilinear, sesquilinear, and quadratic forms --
Real and complex inner product spaces --
Matrix groups as Lie groups --
Polynomials --
Modules over pricipal ideal domains.
Series Title: MAA guides, no. 6.; Dolciani mathematical expositions, no. 44.
Other Titles: Advanced linear algebra
Responsibility: Steven H. Weintraub.

Abstract:

"This book provides a rigorous and thorough development of linear algebra at an advanced level, and is directed at graduate students and professional mathematicians. It approaches linear algebra from an algebraic point of view, but its selection of topics is governed not only for their importance in linear algebra itself, but also for their applications throughout mathematics."--

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