PDF Ebook Partial Differential Equations with Fourier Series and Boundary Value Problems: Third Edition (Dover Books on Mathematics), by Nakhle H. A
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PDF Ebook Partial Differential Equations with Fourier Series and Boundary Value Problems: Third Edition (Dover Books on Mathematics), by Nakhle H. A
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This text provides an introduction to partial differential equations and boundary value problems, including Fourier series. The treatment offers students a smooth transition from a course in elementary ordinary differential equations to more advanced topics in a first course in partial differential equations. This widely adopted and successful book also serves as a valuable reference for engineers and other professionals. The approach emphasizes applications, with particular stress on physics and engineering applications. Rich in proofs and examples, the treatment features many exercises in each section.
Relevant Mathematica files are available for download from author Nakhl� Asmar's website; however, the book is completely usable without computer access. The Students' Solutions Manual can be downloaded for free from the Dover website, and the Instructor's Solutions Manual is available upon request for professors and potential teachers. The text is suitable for undergraduates in mathematics, physics, engineering, and other fields who have completed a course in ordinary differential equations.
- Sales Rank: #447263 in Books
- Published on: 2016-09-21
- Released on: 2016-09-21
- Original language: English
- Number of items: 1
- Dimensions: 9.90" h x 2.10" w x 8.00" l, .50 pounds
- Binding: Paperback
- 816 pages
About the Author
Nakhl� H. Asmar is Professor of Mathematics at the University of Missouri, Columbia. He is also the author of Applied Complex Analysis with Partial Differential Equations.
Most helpful customer reviews
2 of 2 people found the following review helpful.
Highly recommended for use in the classroom. Recommended for independent study.
By LANDON T KAMPS
I am an aerospace engineering graduate moving on to a masters program in the fall. I purchased this book because my degree program did not include a class geared specifically toward solving partial differential equations analytically. This book provides a great transition from solving ordinary differential equations to solving partial differential equations, as well as covering the situations that they arise in physics and engineering. I was able to follow the text on my own and answer a number of questions I had upon completion of my undergraduate studies, as well deepen my understanding of complex analysis and conformal mapping.
My one complaint for this text is that there are a number of very important concepts left to the reader to discover on their own via the exercises. Most of these exercise problems walk you through the problem, but a few simply leave it up to the reader to "figure it out." This is probably the best way to learn if you have the same amount of time that the founding mathematicians did when they made such discoveries, but I would have preferred a few more explanations in the body of the text. With that said, if this book is used in the classroom, I am sure the professor and teaching assistant can make up for this discrepancy (I just wasn't fortunate enough to be in that position).
1 of 4 people found the following review helpful.
Softcover is very Thin
By Patrick
The only issue I have with this book is the softcover is very thin and bends easily. Other than that, it's the book that I needed. Delivery time wasn't amazing but it was acceptable.
1 of 6 people found the following review helpful.
The first few chapters are not helpful, giving no examples on how to work problems.
By CHRISTIAN M GARRETT
This text assumes much more than it should. Although I understand Diff EQ, and some Linear Algebra, the text was basically very vague. I prefer exhaustive explanations, as opposed to "a smoke and mirrors" approach. Unfortunately this book fits within the usual collection of over-generalized and poorly explained material that has sadly become the norm in technical education. Why give us exercises covering theorems that the book may not have even addressed. At a minimum, anything that is educational should be helpful.
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