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Uniquely provides fully solved problems for linear partial differential equations and boundary value problems
Partial Differential Equations: Theory and Completely Solved Problems utilizes real-world physical models alongside essential theoretical concepts. With extensive examples, the book guides readers through the use of Partial Differential Equations (PDEs) for successfully solving and modeling phenomena in engineering, biology, and the applied sciences.
The book focuses exclusively on linear PDEs and how they can be solved using the separation of variables technique. The authors begin by describing functions and their partial derivatives while also defining the concepts of elliptic, parabolic, and hyperbolic PDEs. Following an introduction to basic theory, subsequent chapters explore key topics including:
• Classification of second-order linear PDEs
• Derivation of heat, wave, and Laplace’s equations
• Fourier series
• Separation of variables
• Sturm-Liouville theory
• Fourier transforms
Each chapter concludes with summaries that outline key concepts. Readers are provided the opportunity to test their comprehension of the presented material through numerous problems, ranked by their level of complexity, and a related website features supplemental data and resources.
Extensively class-tested to ensure an accessible presentation, Partial Differential Equations is an excellent book for engineering, mathematics, and applied science courses on the topic at the upper-undergraduate and graduate levels.
- Sales Rank: #1257580 in Books
- Brand: Brand: Wiley
- Published on: 2012-10-09
- Original language: English
- Number of items: 1
- Dimensions: 9.70" h x 1.72" w x 6.40" l, 2.35 pounds
- Binding: Hardcover
- 696 pages
- Used Book in Good Condition
Review
“The book gives a vivid description of the theory for solving linear PDEs. The excellent method, the expensive use of examples, and the overview of the existing solutions make the book very useful for students and for researchers. It is highly recommended.” (Zamm, 1 November 2014)
“Summing Up: Recommended. Upper-division undergraduates, graduate students, and faculty.” (Choice, 1 August 2013)
From the Back Cover
Uniquely provides fully solved problems for both linear partial differential equations and boundary value problems
Partial Differential Equations: Theory and Completely Solved Problems utilizes real-world physical models alongside essential theoretical concepts. With extensive examples, the book guides readers through the use of Partial Differential Equations (PDEs) for successfully solving and modeling phenomena in engineering, biology, and the applied sciences.
The book focuses exclusively on linear PDEs and how they can be solved using the separation of variables technique. The authors begin by describing functions and their partial derivatives while also defining the concepts of elliptic, parabolic, and hyperbolic PDEs. Following an introduction to basic theory, subsequent chapters explore key topics including:
- Classification of second-order linear PDEs
- Derivation of heat, wave, and Laplace's equations
- Fourier series
- Separation of variables
- Sturm-Liouville theory
- Fourier transforms
Each chapter concludes with summaries that outline key concepts. Readers are provided the opportunity to test their comprehension of the presented material through numerous problems, ranked by their level of complexity, and a related website features supplemental data and resources.
Extensively class-tested to ensure an accessible presentation, Partial Differential Equations is an excellent book for engineering, mathematics, and applied science courses on the topic at the upper-undergraduate and graduate levels.
About the Author
T. HILLEN, PhD, is Professor and Associate Chair (Graduate Program) in the Department of Mathematical and Statistical Sciences at the University of Alberta, Canada. Dr. Hillen is a world-leading expert in PDEs applied to mathematical biology and has also published extensively in the area of general applied mathematics.
I. E. LEONARD, PhD, is Lecturer in the Department of Mathematical and Statistical Sciences at the University of Alberta, Canada. Dr. Leonard works in the areas of real analysis and discrete mathematics.
H. VAN ROESSEL, PhD, is Associate Professor in the Department of Mathematical and Statistical Sciences at the University of Alberta, Canada. Dr. Van Roessel works on the application of PDEs to coagulation-fragmentation problems and related mathematical models.
Most helpful customer reviews
4 of 4 people found the following review helpful.
I had to write one real quick for this great book on PDEs (since no one else has
By NONAMEHERE
Don't have the time I used for writing reviews... However, I had to write one real quick for this great book on PDEs (since no one else has.) I originally purchased this book to supplement another that was terrible. I have since used it repeatedly as a reference/refresher. This is how all text book should be.
0 of 3 people found the following review helpful.
Five Stars
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