Free Ebook Fundamentals of Differential Equations (7th Edition), by R. Kent Nagle, Edward B. Saff, Arthur David Snider
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Fundamentals of Differential Equations (7th Edition), by R. Kent Nagle, Edward B. Saff, Arthur David Snider
Free Ebook Fundamentals of Differential Equations (7th Edition), by R. Kent Nagle, Edward B. Saff, Arthur David Snider
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Fundamentals of Differential Equations presents the basic theory of differential equations and offers a variety of modern applications in science and engineering. Available in two versions, these flexible texts offer the instructor many choices in syllabus design, course emphasis (theory, methodology, applications, and numerical methods), and in using commercially available computer software.
Fundamentals of Differential Equations, Seventh Edition is suitable for a one-semester sophomore- or junior-level course. Fundamentals of Differential Equations with Boundary Value Problems, Fifth Edition, contains enough material for a two-semester course that covers and builds on boundary value problems. The Boundary Value Problems version consists of the main text plus three additional chapters (Eigenvalue Problems and Sturm-Liouville Equations; Stability of Autonomous Systems; and Existence and Uniqueness Theory).
- Sales Rank: #187710 in Books
- Published on: 2010-08-12
- Original language: English
- Number of items: 1
- Dimensions: 9.44" h x 1.20" w x 8.23" l, 2.77 pounds
- Binding: Hardcover
- 768 pages
Most helpful customer reviews
21 of 25 people found the following review helpful.
Pretty Standard Textbook
By R. Markham
I just finished a class that used this textbook, and I had no real problems with it. I've seen some really poor reviews on this book which I think are unwarranted. This may not be the best book around, but it is certainly not the worst. Put simply, this is an average textbook. It is neither outstanding, nor terrible. I did find the wording awkward in places. For example, Theorem 1 regarding existence and uniqueness is stated as,
===============================================================
"Given the initial value problem,
dy/dx = f(x,y), y(xo) = yo,
assume that f and the partial derivative of f with respect to y are continuous functions in a rectangle
R = { (x,y): a < x < b, c < y
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