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Linear Algebra provides a valuable introduction to the basic theory of matrices and vector spaces. The book covers: matrices, vector spaces, bases, and dimension; inner products, bilinear and sesquilinear forms over vector spaces; linear transformations, eigenvalues and eigenvectors, diagonalization, and Jordan normal form; and fields and polynomials over fields. Abstract methods are illustrated with concrete examples, and more detailed examples highlight applications of linear algebra to analysis, geometry, differential equations, relativity and quantum mechanics. Rigorous without being unnecessarily abstract, this useful and concise guide to the subject will be important reading for all students in mathematics and related fields.
This text investigates the fundamental principles of linear algebra, focusing on the interplay between abstract theory and practical application. Authors Richard Kaye and Robert P. Wilson leverage their academic expertise to present a structured framework that bridges the gap between basic matrix operations and advanced mathematical concepts. The book utilizes a rigorous approach to ensure students grasp the logical foundations of vector spaces while maintaining clarity through illustrative examples.
What You Will Find
Experts and educators frequently cite this work as a balanced, concise resource for undergraduate mathematics students. Readers often note that the text successfully maintains mathematical rigor without becoming overly dense or inaccessible for those new to the subject.
Page Count:
248
Publication Date:
1998-04-09
Publisher:
Oxford University Press
ISBN-10:
0198502370
ISBN-13:
9780198502371
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