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Partial Differential Equations & Boundary Value Problems with Maple. Edition No. 2
Elsevier Science and Technology, July 2009, Pages: 744
Partial Differential Equations and Boundary Value Problems with Maple presents all of the material normally covered in a standard course on partial differential equations, while focusing on the natural union between this material and the powerful computational software, Maple. The Maple commands are so intuitive and easy to learn, students can learn what they need to know about the software in a matter of hours- an investment that provides substantial returns. Maple's animation capabilities allow students and practitioners to see real-time displays of the solutions of partial differential equations. Maple files can be found on the books website.
Ancillary list: Maple files- http://www.elsevierdirect.com/companion.jsp?ISBN=9780123747327
- Provides a quick overview of the software w/simple commands needed to get started
- Includes review material on linear algebra and Ordinary Differential equations, and their contribution in solving partial differential equations
- Incorporates an early introduction to Sturm-Liouville boundary problems and generalized eigenfunction expansions
- Numerous example problems and end of each chapter exercises
Chapter 0: Basic Review
Chapter 1: Ordinary Linear Differential Equations
Chapter 2: Sturm-Liouville Eigenvalue Problems and Generalized Fourier Series
Chapter 3: The Diffusion or Heat Partial Differential Equation
Chapter 4: The Wave Partial Differential Equation
Chapter 5: The Laplace Partial Differential Equation
Chapter 6: The Diffusion Equation in Two Spatial Dimensions
Chapter 7: The Wave Equation in Two Spatial Dimensions
Chapter 8: Nonhomogeneous Partial Differential Equations
Chapter 9: Infinite and Semi-infinite Spatial Domains
Chapter 10: Laplace Transform Methods for Partial Differential Equations
Articolo, George A.
Dr. George A. Articolo has 35 years of teaching experience in physics and applied mathematics at Rutgers University, and has been a consultant for several government research laboratories and aerospace corporations. He has a Ph.D. in mathematical physics with degrees from Temple University and Rensselaer Polytechnic Institute.