Free Ebook Advanced Mathematics for Applications, by Andrea Prosperetti
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Advanced Mathematics for Applications, by Andrea Prosperetti
Free Ebook Advanced Mathematics for Applications, by Andrea Prosperetti
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The partial differential equations that govern scalar and vector fields are the very language used to model a variety of phenomena in solid mechanics, fluid flow, acoustics, heat transfer, electromagnetism and many others. A knowledge of the main equations and of the methods for analyzing them is therefore essential to every working physical scientist and engineer. Andrea Prosperetti draws on many years' research experience to produce a guide to a wide variety of methods, ranging from classical Fourier-type series through to the theory of distributions and basic functional analysis. Theorems are stated precisely and their meaning explained, though proofs are mostly only sketched, with comments and examples being given more prominence. The book structure does not require sequential reading: each chapter is self-contained and users can fashion their own path through the material. Topics are first introduced in the context of applications, and later complemented by a more thorough presentation.
- Sales Rank: #4813127 in Books
- Brand: Brand: Cambridge University Press
- Published on: 2011-02-14
- Original language: English
- Number of items: 1
- Dimensions: 9.72" h x 1.57" w x 6.85" l, 3.20 pounds
- Binding: Hardcover
- 744 pages
- Used Book in Good Condition
Review
"This carefully written book by a well-known expert in the area is also an excellent guide to the present literature, recommended as well to graduate students as to experts in the area. This volume will help the reader in getting acquainted with some mathematical aspects of the modern theory of linear and non-linear phenomena arising in relevant applications to mathematical physics."
Zentralblatt MATH
"This is a really wonderful book. It offers an amazing variety of information, well condensed but nevertheless very clear and easily understandable. It can be used just for learning mathematics, its notions and insights, yet the advanced reader discovers new, unexpected material over and over again, becoming up to date in a broader field, learning special methods, or using the book as an excellent manual when solving problems and exercises. The author has succeeded in creating a new, highly innovative kind of textbook. This most valuable modern book hardly needs recommendation, since it captures the reader as soon as she or he starts reading. We shall soon find it in reference lists. The author deserves the highest praise for this wonderful intellectual gift to the community. It certainly involved a huge amount of work combined with an expert's broad knowledge."
Siegfried Grossmann, Journal of Fluid Mechanics
"This book admirably lays down physical and mathematical groundwork, provides motivating examples, gives access to the relevant deep mathematics, and unifies components of many mathematical areas. This sophisticated topics text, which interweaves and connects subjects in a meaningful way, gives readers the satisfaction and the pleasure of putting two and two together."
Laura K. Gross, Bridgewater State University for SIAM Review
About the Author
Andrea Prosperetti is the Charles A. Miller, Jr Professor in the Department of Mechanical Engineering at The Johns Hopkins University. He also holds the Berkhoff Chair in the Department of Applied Sciences at the University of Twente, Enschede, Netherlands.
Most helpful customer reviews
2 of 2 people found the following review helpful.
Really very good
By Viktor
This book is excellent. It contains most of the advanced mathematical methods required in engineering and physics. The treatment is clear, the material is very well explained and the examples are very well chosen. I really like the whole style of this book, which has a strong orientation to the application of these methods. In contrast to other mathematical-methods books that I have, this one was a pleasure to read, and it has become my first choice when I need to review some specific method while I am solving problems that involve partial differential equations, orthogonal functions, eigenfunction expansions, Fourier methods and other integral transforms, etc.
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