An Introduction to Fast Fourier Transform Methods for Partial Differential Equations with Applications

An Introduction to Fast Fourier Transform Methods for Partial Differential Equations with Applications
Author :
Publisher : John Wiley & Sons
Total Pages : 200
Release :
ISBN-10 : UOM:39015015630620
ISBN-13 :
Rating : 4/5 ( Downloads)

Book Synopsis An Introduction to Fast Fourier Transform Methods for Partial Differential Equations with Applications by : Morgan Pickering

Download or read book An Introduction to Fast Fourier Transform Methods for Partial Differential Equations with Applications written by Morgan Pickering and published by John Wiley & Sons. This book was released on 1986-11-28 with total page 200 pages. Available in PDF, EPUB and Kindle. Book excerpt: Fast Fourier transform (FFT) methods are well established for solving certain types of partial differential equations (PDE). This book is written at an introductory level with the non-specialist user in mind. It first deals with basic ideas and algorithms which may be used to solve problems using simple geometries--the fast Fourier transform is employed and thorough details of the computations are given for a number of illustrative problems. The text proceeds to problems with irregular boundaries, using the capacity matrix approach, and also to more advanced PDE, for which fast solvers may be used as the basis for iterative methods. The use of a numerical Laplace transform technique for certain time-dependent problems is also covered. Throughout the book, the approach is designed to illustrate the essential ideas of the methods employed. References are given for further reading of more advanced or specialized topics.


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