Matrices and Linear Algebra
Matrices and Linear Algebra is an introductory text on the fundamental concepts and techniques of linear algebra, authored by American mathematician and educator, Hans Schneider and George Phillip Barker. The book, published by Dover Publications in 1986, is a revised and expanded version of the author's earlier work, Introduction to Linear Algebra, which was first published in 1959.
Hans Schneider received his Ph.D. from the University of Chicago in 1951 and went on to teach at various universities, including the University of California, Berkeley, and the University of Wisconsin-Madison. He authored several textbooks on linear algebra and related subjects, including Linear Algebra, Algebra, and Elementary Linear Algebra.
The book is designed for students with little or no prior knowledge of linear algebra and is suitable for self-study or as a supplement to a course in linear algebra. It covers the basic concepts of linear equations, matrices, determinants, vector spaces, linear transformations, and eigenvalues and eigenvectors, with an emphasis on the practical applications of these concepts.
The book's introduction provides a brief overview of linear algebra, its historical development, and its applications in various fields such as physics, engineering, and computer science. It also explains the importance of matrices, which are central to the study of linear algebra, and how they can be used to solve systems of linear equations and represent linear transformations.
Overall, Matrices and Linear Algebra is an accessible and comprehensive introduction to linear algebra that provides a solid foundation for further study in the subject. Its clear and concise presentation, numerous examples and exercises, and practical applications make it a valuable resource for students and professionals alike. The book is one of the best books on matrices.
Author: Hans Schneider and George Phillip Barker
Link to buy: https://www.amazon.com/Matrices-Linear-Algebra-Dover-Mathematics/dp/0486660141/
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Best Sellers Rank: #311,467 in Books
#22 in Mathematical Matrices
#60 in Linear Algebra (Books)
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