An Introduction to Partial Differential Equations with MATLAB (Advances in Applied Mathematics)

Coleman, Matthew P.

ISBN 10: 1439898464 / ISBN 13: 9781439898468

Published by Chapman and Hall/CRC, 2013

About this Item

LIGHTNING FAST SHIPPING! A heavily used, but still working copy. Coffee stain and wrinkling to the edge of the pages when a tired undergrad fell asleep and knocked their cup over on their books. The binding and pages of the book have been reinforced with tape, has tape and stickers on the cover, as well as lots of notes (some of the answers in the learning activities may be filled in) on the pages. Definitely not pretty, but it's a working copy at a great price that ships fast. ~ Book does NOT contain an access code or CD/DVD.

Seller Inventory # #130A-0191

Bibliographic Details

• Title: An Introduction to Partial Differential Equations with MATLAB (Advances in Applied Mathematics)
• Publisher: Chapman and Hall/CRC
• Publication Date: 2013
• Language: English
• ISBN 10: 1439898464
• ISBN 13: 9781439898468
• Binding: Hardcover
• Edition: 2nd Edition
• Condition: Acceptable

About this title

Synopsis

An Introduction to Partial Differential Equations with MATLAB®, Second Edition illustrates the usefulness of PDEs through numerous applications and helps students appreciate the beauty of the underlying mathematics. Updated throughout, this second edition of a bestseller shows students how PDEs can model diverse problems, including the flow of heat, the propagation of sound waves, the spread of algae along the ocean’s surface, the fluctuation in the price of a stock option, and the quantum mechanical behavior of a hydrogen atom.

Suitable for a two-semester introduction to PDEs and Fourier series for mathematics, physics, and engineering students, the text teaches the equations based on method of solution. It provides both physical and mathematical motivation as much as possible. The author treats problems in one spatial dimension before dealing with those in higher dimensions. He covers PDEs on bounded domains and then on unbounded domains, introducing students to Fourier series early on in the text.

Each chapter’s prelude explains what and why material is to be covered and considers the material in a historical setting. The text also contains many exercises, including standard ones and graphical problems using MATLAB. While the book can be used without MATLAB, instructors and students are encouraged to take advantage of MATLAB’s excellent graphics capabilities. The MATLAB code used to generate the tables and figures is available in an appendix and on the author’s website.

About the Author

Matthew P. Coleman