Matrix Analysis

Review of the first edition: ‘The presentation is straightforward and extremely readable. The authors’ enthusiasm pervades the book, and the printing is what we expect from this publisher. This will doubtless be the standard text for years to come.’ American ScientistReview of the first edition: ‘The reviewer strongly recommends that those working in either pure or applied linear algebra have this book on their desks.’ SIAM ReviewReview of the first edition: ‘There seems little doubt that the book will become a standard reference for research workers in numerical mathematics.’ Computing ReviewsReview of the first edition: ‘The authors have done an excellent job of supplying linear algebraists and applied mathematicians with a well-organized comprehensive survey, which can serve both as a text and as a reference.’ Linear Algebra and its Applications‘The book is well organized, completely readable, and very enlightening. For researchers in matrix analysis, matrix computations, applied linear algebra, or computational science, this second edition is a valuable book.’ Jesse L. Barlow, Computing Reviews‘With the additional material and exceedingly clear exposition, this book will remain the go-to book for graduate students and researchers alike in the area of linear algebra and matrix theory. I suspect there are few readers who will go through this book and not learn many new things. It is an invaluable reference for anyone working in this area.’ Anne Greenbaum, SIAM Review‘The new edition is clearly a must-have for anyone seriously interested in matrix analysis.’ Nick Higham, Applied Mathematics, Software and Workflow blog

Roger A. Horn is a Research Professor in the Department of Mathematics at the University of Utah. He is co-author of Topics in Matrix Analysis (Cambridge University Press, 1994). Charles R. Johnson is a Professor in the Department of Mathematics at the College of William and Mary. He is co-author of Topics in Matrix Analysis (Cambridge University Press, 1994).