Handbook of Differential Equations

By Daniel Zwillinger and Vladimir Dobrushkin

Book Overview

Handbook of Differential Equations, Third Edition compiles the most widely applicable methods for solving and approximating differential equations, also providing numerous examples that show methods being used. Topics include ordinary differential equations, symplectic integration of differential equations, and the use of wavelets when numerically solving differential equations.

• Format: Hardcover
• Language: English
• ISBN: 0127843965
• ISBN13: 9780127843964
• Release Date: March 2022
• Publisher: Academic Press
• Length: 832 Pages
• Weight: 3.05 lbs.
• Dimensions: 1.7" x 6.4" x 9.3"

Customer Reviews

Zwillinger's Handbook of Differential Equations

This and its predecessor of the late 1980s are the best compendiums of differential equation solution and approximation methods that I have ever seen in terms of (a) comparison of different methods, (b) number of methods compared, (c) description of details of each method, (d) organization such as alphabetizing under each category and categorization of methods, (e) description of and comparison of where each method can be applied in the physical and other sciences, both deterministic and statistical/probabilistic ("stochastic"). This accomplishment cannot be overemphasized from the point of view of Creative Genius - in my opinion, comparing and contrasting and organizing and summarizing data and information are fundamental requirements for creative genius. The book may be intended as a reference book, but it should really be used also as a textbook provided that the teacher overviews the areas and gives some supplementary background and latest results. Both the student and reference user can easily be overwhelmed by the sheer number of methods, and I would recommend putting short descriptions of each (1-2 lines on front and 1-2 lines on back) on flash cards to keep them and their relationships fresh in your mind (shuffle the cards, learn them backwards and forwards, learn them alphabetically, in separate categories, then non-alphabetically and in mixed up categories, etc.). I would recommend that future editions list some of the unsolved equations and open research questions in the field.

Indispensable.

For anyone that finds differential equations beautiful; for the theoretical scientist in whatever field; this is nearly as indispensable as Abromowitz and Stegun (The Big Ugly Blue Book).