The eighth edition of Chapra and Canale's Numerical Methods for Engineers retains the instructional techniques that have made the text so successful. The book covers the standard numerical methods employed by both students and practicing engineers. Although relevant theory is covered, the primary emphasis is on how the methods are applied for engineering problem solving. Each part of the book includes a chapter devoted to case studies from the major engineering disciplines. Numerous new or revised end-of chapter problems and case studies are drawn from actual engineering practice. This edition also includes several new topics including a new formulation for cubic splines, Monte Carlo integration, and supplementary material on hyperbolic partial differential equations.
One of the best books I ever read. The presentation of the book is awesome and every chapter has the following: Motivation: why anyone should understand this subject Mathematical background Scope and preview of each chapter Goals and objectives
I purchased this book for my post graduation mathematics subject.
I think this is how each book should be written and this is how subjects are to be taught.
The platonic ideal an applied mathematics textbook: really clearly written, really relevant, really illuminating. I went from having no idea of how to solve problems in science and engineering with no analytic (long-hand) solutions, to having a sound grounding in computer-assisted methods for differential calculus, integral calculus, differential equations, linear algebra, as well as linear, polynomial, and exponential regression. For most engineering students enrolled in a numerical methods, Chapra's text is the clear choice.