Boundary Value Problems is the leading text on boundary value problems and Fourier series. The author, David Powers, (Clarkson) has written a thorough, theoretical overview of solving boundary value problems involving partial differential equations by the methods of separation of variables. Pro
Boundary Value Problems: And Partial Differential Equations
โ Scribed by Powers D. L.
- Book ID
- 127451565
- Publisher
- Academic Press
- Year
- 2005
- Tongue
- English
- Weight
- 3 MB
- Edition
- 5th edition
- Category
- Library
- ISBN-13
- 9780125637381
No coin nor oath required. For personal study only.
โฆ Synopsis
Boundary Value Problems is the leading text on boundary value problems and Fourier series for professionals and students in engineering, science, and mathematics who work with partial differential equations.In this updated edition, author David Powers provides a thorough overview of solving boundary value problems involving partial differential equations by the methods of separation of variables. Additional techniques used include Laplace transform and numerical methods. Professors and students agree that Powers is a master at creating examples and exercises that skillfully illustrate the techniques used to solve science and engineering problems.Features:CD-ROM with animations and graphics of solutions, additional exercises and chapter review questions-all new in the Fifth Edition Nearly 900 exercises ranging in difficulty from basic drills to advanced problem-solving exercises* Many exercises based on current engineering applications* An Instructor's Manual and Student Solutions Manual are available separately
๐ SIMILAR VOLUMES
Boundary Value Problems is the leading text on boundary value problems and Fourier series. The author, David Powers, (Clarkson) has written a thorough, theoretical overview of solving boundary value problems involving partial differential equations by the methods of separation of variables. Pro
Both boundary value problems, the DIRICHLET and the RIEMANN-HILBERT problems, were solved by the author in the SOBOLEV space W l , p ( D ) , 2 < p < 00, for the elliptic differential eqiiation -= azu F ( 2 , uj, 2) in IJ Upps~lla (1952) 85-139