Differential Equations and Linear Algebra
C. Henry Edwards is an emeritus mathematics professor at the University of Georgia. He received his Ph.D. from the University of Tennessee in 1960 and recently retired after 40 years of classroom teaching (including calculus or differential equations almost every term) at the universities of Tennessee, Wisconsin, and Georgia, with a brief interlude as an Alfred P. Sloan Research Fellow at the Institute for Advanced Study (Princeton).
David E. Penney, University of Georgia, received his Ph.D. in 1965 from Tulane University (directed by Prof. L. Bruce Treybig) while teaching at the University of New Orleans. He has written research papers in number theory and topology, as well as textbooks on calculus, computer programming, differential equations, linear algebra, and liberal arts mathematics.
Through real-world applications, concepts, methods, and key subjects in elementary differential equations and linear algebra are covered.
Distinguished authors Edwards and Penney integrate key subjects in elementary differential equations with concepts and methods from elementary linear algebra in a modern introduction to differential equations and linear algebra. Differential Equations and Linear Algebra, renowned for its real-world applications and blend of algebraic and geometric methodologies, introduces you to mathematical modeling of real-world processes and provides the best problem sets of any differential equations and linear algebra course. The 4th Edition has a new computational and qualitative flavor that may be seen in the images, examples, puzzles, and applications. In addition, an Expanded Applications website with additional applications and programming tools is also available. The book is regarded as one of the best books on differential equations.
Author: David Calvis and Henry Edwards
Link to buy: https://www.amazon.com/Differential-Equations-Linear-Algebra-4th/dp/013449718X/
Ratings: 4.2 out of 5 stars (from 103 reviews)
Best Sellers Rank: #140,867 in Books
#23 in Differential Equations (Books)
#32 in Linear Algebra (Books)
#124 in Algebra & Trigonometry
