Partial Differential Equations of Mathematical Physics and Integral Equations | 
 enlarge | Authors: Ronald B. Guenther, John W. Lee
Publisher: Dover Publications
Category: Book
List Price: $24.95
Buy New: $10.71
You Save: $14.24 (57%)
New (17) Used (16) from $5.00
Rating:  4 reviews
Sales Rank: 727189
Media: Paperback
Pages: 576
Number Of Items: 1
Shipping Weight (lbs): 1.7
Dimensions (in): 9 x 6.5 x 1.2
ISBN: 0486688895
Dewey Decimal Number: 530.155353
EAN: 9780486688893
Publication Date: February 9, 1996
Availability: Usually ships in 1-2 business days
Shipping: International shipping available
Condition: Good Condition, Dispatched from UK, delivery time 10 to 12 Working days
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Product Description
Written for students of mathematics and the physical sciences, this superb treatment offers modern mathematical techniques for setting up and analyzing problems. Topics include elementary modeling, partial differential equations of the 1st order, potential theory, parabolic equations, much more. Prerequisites are a course in advanced calculus and basic knowledge of matrix methods.
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| Customer Reviews:
 a classic text in applied mathematics September 1, 2007
roan (oregon)
3 out of 3 found this review helpful
This is one of the finest textbooks on applied mathematics. It is appropriate for a wide range of levels and disciplines. A moderately paced graduate class can finish most of the chapters in a full year. The first two chapters cover material that is difficult to find elsewhere and nowhere is it better handled. The real boon to this book is the constant integration of physical reasoning with solid mathematical theory. To be sure, many of the more complicated ideas are only mentioned, but the later chapters pick these up and go much further. It covers basic heat and wave applications, but also Brownian motion and gas dynamics. A solid calculus background is needed, which includes vector calculus and convergence issues. Eigenvalues and some functional analysis are needed. Many books on elementary partial differential equations spend all their time on the big three: heat, wave and Laplace. This is too low a level for any graduate class and doesn't create the excitement other applications provide. On the other hand, this book is accessible to many people. Often, graduate texts are thoroughly awash with Sobolev spaces and weak convergence and the physical problem, i.e., the actual model, is all but ignored. This classic text is the bridge between elementary and advanced applied mathematics. In some respects, it is self-contained. Guenther and Lee have written an indispensable book.
Partial Differential Equations of Mathematical Physics & Integral Equations January 15, 2007
Dorothy N. Bressette (Eastford,CT)
0 out of 10 found this review helpful
Book came in excellent condition and was shipped quickly. Highly recommend this seller.
 I agree with the reader from CAL March 26, 2003
John Williams (Manchester, England)
2 out of 6 found this review helpful
The book skip too many steps and most of the time, the equation is presented without explanation...Don't waste money.
 Book that dosn't make sense September 7, 1999
8 out of 27 found this review helpful
This book is one of the worse I ever see representing the mathematics for physics, the mathematics and the physics both was not explained as it should, the authors are not familiar at all with the concept of physics make their material in the book related to this subject unclear and vague. The book has too many gaps as I see it has too many jumps when a physical phenomena represented using mathematics. Physical concept was most of the times not even mention, and I believe that the author should stick only with mathematics since they try to explain physics they don't really familiar with.
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