Linear Algebra: An Introductory Approach 3rd Ed

Curtis, Charles W.

ISBN 10: 020504008X / ISBN 13: 9780205040087

Published by Allyn and Bacon, 1974

About this Item

4th printing 1979 stated, no dustjacket, brown hardcovers with orange lettering on front cover and spine a few little nicks and bruises at extremities, spine a bit worn, price stamp and pencil mark on flep, binding separating at copyright page, a few small notations and marks inside, Any picture found beside this listing may NOT actually be a picture of this book but a stock photo used by the listing site. 3 R's Used Books and Hannelore Headley Old & Fine Books, Inc. are committed to saving the trees one leaf at the time!

Seller Inventory # 018625

Bibliographic Details

• Title: Linear Algebra: An Introductory Approach 3rd Ed
• Publisher: Allyn and Bacon
• Publication Date: 1974
• ISBN 10: 020504008X
• ISBN 13: 9780205040087
• Binding: Hard Cover
• Condition: Good
• Dust Jacket Condition: No Jacket
• Seller catalogs:
  • Non-Fiction
  • Mathematics
  • Amazon
  • Education/Teacher's Guides/Textbooks

About this title

Synopsis

This book is a revised and up-dated fourth edition of a textbook designed for upper division courses in linear algebra. It includes the basic results on vector spaces over fields, determinants, the theory of a single linear tranformation, and inner product spaces. While it does not presuppose an ealier course, many connections between linear algebrta and calculus are worked into the discussion, making it best suited for students who have completed the calulus sequence. A special feature of the book is the inclusion of sections devoted to applications of linear algebra, which can either be part of a course, or used for independent study. The topics covered in these secions are the geometric interpretation of systems of linear equations, the classification of finite symmetry groups in two and three dimensions, the exponential of a matrix and its application to solving systems of first order linear differential equations with constant coefficients, and Hurwitz's theorem on the composition of quadratic forms. This revised fourth edition contains a new section on analytic methods in matrix theory, with applications to Markov chains in probability theory. Proofs of all the main theorems are included, and are presented on an equal footing with methods for solving numerical problems. Worked examples are included in almost every section, to bring out the meaning of the theorems, and to illustrate techniques for solving problems. Many numerical exercises are included, which use all the ideas, and develop computational skills. There are also exercises of a theoretical nature, which provide opportunities for students to discover interesting theings for themselves.