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Fourier Series and Boundary Value Problems

Fourier Series and Boundary Value Problems

Provides an introduction to Fourier series and their applications to boundary value problems in partial differential equations of engineering and physics. This work also introduces the concept of orthogonal sets of functions and representations of arbitrary functions in series of... read full description below.

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ISBN 9780072325706
Published 30 August 2000 by McGraw-Hill Education - Europe
Format Hardback
Author(s) By Churchill, Ruel V.
By Brown, James Ward
Series Brown-Churchill Series

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Full details for this title

ISBN-13 9780072325706
ISBN-10 0072325704
Stock Available
Status Indent title (internationally sourced), usually ships 4-6 weeks
Publisher McGraw-Hill Education - Europe
Imprint McGraw-Hill Publishing Co.
Publication Date 30 August 2000
International Publication Date 1 August 2000
Publication Country United Kingdom United Kingdom
Format Hardback
Edition 6th Revised edition
Author(s) By Churchill, Ruel V.
By Brown, James Ward
Series Brown-Churchill Series
Category Mathematics
Mathematics: Complex Analysis
Mathematics: Functional Analysis
Mathematics: Fourier Analysis
Interest Age All ages
Reading Age All ages
Library of Congress Fourier series., Functions, Orthogonal., Boundary value problems.
NBS Text School Textbooks & Study Guides: Maths, Science & Technical
ONIX Text College/higher education
Number of Pages 360
Dimensions Width: 137mm
Height: 259mm
Spine: 19mm
Weight 641g
Dewey Code 515.62
Catalogue Code Not specified

Description of this Textbook

Published by McGraw-Hill since its first edition in 1941, this classic text is an introduction to Fourier series and their applications to boundary value problems in partial differential equations of engineering and physics. It will primarily be used by students with a background in ordinary differential equations and advanced calculus. There are two main objectives of this text. The first is to introduce the concept of orthogonal sets of functions and representations of arbitrary functions in series of functions from such sets. The second is a clear presentation of the classical method of separation of variables used in solving boundary value problems with the aid of those representations.

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