Partial Differential Equations Analytical and Numerical Methods

Undergraduate courses on partial differential equations (PDEs) have traditionally been based on the Fourier series method for analysing and solving PDEs. What this textbook offers is a fresh approach; the traditional method taught alongside the modern finite element method. Both powerful methods are...

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Bibliographic Details
Main Author: Gockenbach, Mark S. (Author)
Format: Book
Language:English
Published: Philadelphia Society for Industrial and Applied Mathematics 2011
Edition:Second Edition
Subjects:
Online Access:Click Here to View Status and Holdings.
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245 1 0 |a Partial Differential Equations  |b Analytical and Numerical Methods  |c Mark S. Gockenbach 
250 # # |a Second Edition 
264 # 1 |a Philadelphia  |b Society for Industrial and Applied Mathematics  |c 2011 
300 # # |a xx, 654 pages  |b illustrations  |c 27 cm 
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504 # # |a Includes bibliographical references and index 
520 # # |a Undergraduate courses on partial differential equations (PDEs) have traditionally been based on the Fourier series method for analysing and solving PDEs. What this textbook offers is a fresh approach; the traditional method taught alongside the modern finite element method. Both powerful methods are introduced to the reader and emphasised equally. A further beneficial feature of the book is that it uses the language of linear algebra, in particular in emphasising the role of best approximation in function spaces and the idea of an eigenfunction expansion. Its inclusion of realistic physical experiments for many examples and exercises will make the book appealing to science and engineering students, as well as students of mathematics. This second edition has a broader coverage of PDE methods and applications than the first, with the inclusion of chapters on the method of characteristics, Green's functions, Sturm-Liouville problems and a section on finite difference methods. 
650 # 0 |a Differential equations, Partial 
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