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Applied Partial Differential Equations: An Introduction
 
 

Applied Partial Differential Equations: An Introduction, 1st Edition

 
Applied Partial Differential Equations: An Introduction, 1st Edition,Alan Jeffrey,ISBN9780123822529
 
 
 

  

Academic Press

9780123822529

394

229 X 152

A modern introduction to partial differential equations with an emphasis on solving current, real problems.

Print Book

Hardcover

In Stock

Estimated Delivery Time
USD 119.00
 
 

Key Features

* Includes new and important materials necessary to meet current demands made by diverse applications
* Very detailed solutions to odd numbered problems to help students
* Instructor's Manual Available

Description

This book is written to meet the needs of undergraduates in applied mathematics, physics and engineering studying partial differential equations. It is a more modern, comprehensive treatment intended for students who need more than the purely numerical solutions provided by programs like the MATLAB PDE Toolbox, and those obtained by the method of separation of variables, which is usually the only theoretical approach found in the majority of elementary textbooks.

This will fill a need in the market for a more modern text for future working engineers, and one that students can read and understand much more easily than those currently on the market.

Readership

Professionals and others interested in applied mathematics, physics, sciences and engineering.

Alan Jeffrey

Affiliations and Expertise

University at Newcastle Upon Tyne, UK

View additional works by Alan Jeffrey

Applied Partial Differential Equations: An Introduction, 1st Edition

Outline Description of the Book; Preface; Introduction to Partial Differential Equations; Linear and Nonlinear First Order Equations and Shock; Classification of Equations and Reduction to Standard Form; Linear Waves Propogation in One or More Space Dimensions; Fourier Series, Legendre and Bessel Functions; Background and Separation of Variables with Applications; General Results for Linear Elliptic and Parabolic Equations; Hyperbolic Systems, Riemann Invariants, Simple Waves and Compound Riemann Problems; Bibliography; Answers to Odd Numbered Problems; Figures
 
 
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