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Matrices and Linear Transformations: Second Edition (Dover Books on Mathematics),Used
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Comprehensive . . . an excellent introduction to the subject.' Electronic Engineer's Design Magazine.This introductory textbook, aimed at sophomore and juniorlevel undergraduates in mathematics, engineering, and the physical sciences, offers a smooth, indepth treatment of linear algebra and matrix theory. The major objects of study are matrices over an arbitrary field.Contents include Matrices and Linear Systems; Vector Spaces; Determinants; Linear Transformations; Similarity: Part I and Part II; Polynomials and Polynomial Matrices; Matrix Analysis; and Numerical Methods.The first seven chapters, which require only a first course in calculus and analytic geometry, deal with matrices and linear systems, vector spaces, determinants, linear transformations, similarity, polynomials, and polynomial matrices. Chapters 8 and 9, parts of which require the student to have completed the normal course sequence in calculus and differential equations, provide introductions to matrix analysis and numerical linear algebra, respectively. Among the key features are coverage of spectral decomposition, the Jordan canonical form, the solution of the matrix equation AX = XB, and over 375 problems, many with answers.
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This product may contain chemicals known to the State of California to cause cancer, birth defects, or other reproductive harm.
For more information, please visit www.P65Warnings.ca.gov.
- Q: What is the page count of this book? A: This book has three hundred thirty-six pages. It provides an extensive exploration of linear algebra and matrix theory.
- Q: What are the dimensions of this book? A: The book measures five point five one inches in length, zero point seven five inches in width, and eight point seven five inches in height.
- Q: What is the binding type of this book? A: This book is paperback. This binding is common for textbooks, making it lightweight and flexible.
- Q: How do I use this book for studying? A: You can use this book as a textbook for undergraduate courses in mathematics and engineering. It covers essential topics in linear algebra and matrix theory.
- Q: Is this book suitable for beginners? A: Yes, this book is suitable for beginners. It is an excellent introduction for sophomore- and junior-level undergraduates.
- Q: What topics does this book cover? A: This book covers a range of topics including matrices, linear systems, vector spaces, and numerical methods. It's comprehensive for its intended audience.
- Q: How should I store this book? A: Store this book in a cool, dry place to prevent damage. Keeping it upright on a shelf will help maintain its condition.
- Q: Are there any cleaning instructions for the book? A: Yes, keep the book clean by avoiding direct exposure to liquids and wiping it gently with a dry cloth if necessary. This prevents moisture damage.
- Q: What if the book arrives damaged? A: If the book arrives damaged, you should contact the seller for a return or replacement. Most sellers offer customer support for such issues.
- Q: Can I return this book if I don’t need it? A: Yes, you can return the book if you don’t need it, depending on the seller's return policy. Always check the specific terms before purchasing.
- Q: Is this a good choice for engineering students? A: Yes, this book is an excellent choice for engineering students. It provides a detailed treatment of linear algebra relevant to engineering applications.
- Q: How does this book compare to others in the same field? A: This book is known for its comprehensive coverage and clear explanations, making it a preferred choice among students compared to others.
- Q: Is this book appropriate for self-study? A: Yes, this book is suitable for self-study. Its structured content and problem sets allow learners to understand linear algebra independently.
- Q: Does this book contain practice problems? A: Yes, the book includes over three hundred seventy-five problems, many of which come with answers. This enhances the learning experience.
- Q: What level of math knowledge do I need to read this book? A: You need at least a first course in calculus and analytic geometry to fully benefit from this book. Higher-level topics require additional math knowledge.