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Every student of mathematics needs a sound grounding in the techniques of linear algebra. It forms the basis of the study of linear equations, matrices, linear mappings, and differential equations, and comprises a central part of any course in mathematics. This textbook provides a rigorous introduction to the main concepts of linear algebra which should be suitable for all students coming to the subject for the first time. The book is in two Part One develops the basic theory of vector spaces and linear maps, including demension, determinants, and eigenvalues and eigenvectors. Part Two goes on to develop more advanced topics and in particular the study of canonical forms for matrices. Professor Berberian is at pains to explain all the ideas underlying the proofs of results as well as to give numerous examples and applications. There is an abundant supply of exercises to reinforce the reader's grasp of the material and to elaborate on ideas from the text. As a result, this book should present a well-rounded and mathematically sound first course in linear algebra.
This textbook investigates the fundamental principles of linear algebra required for a rigorous foundation in higher mathematics. Professor Sterling K. Berberian utilizes his academic expertise to construct a systematic introduction to the subject, focusing on the logical progression from basic vector spaces to advanced matrix theory. The text emphasizes the conceptual underpinnings of mathematical proofs, supported by a structured sequence of examples and practical applications.
What You Will Find
Experts recognize this work as a structured and mathematically sound resource for students encountering linear algebra for the first time. Readers frequently note the clarity of the author's explanations regarding the logic behind complex proofs.
Page Count:
356
Publication Date:
1992-01-01
Publisher:
Oxford University Press
ISBN-10:
0198534353
ISBN-13:
9780198534358
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