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Computational Fluid Dynamics, by T. J. Chung
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The second edition of Computational Fluid Dynamics represents a significant improvement from the first edition. However, the original idea of including all computational fluid dynamics methods (FDM, FEM, FVM); all mesh generation schemes; and physical applications to turbulence, combustion, acoustics, radiative heat transfer, multiphase flow, electromagnetic flow, and general relativity is still maintained. This unique approach sets this book apart from its competitors and allows the instructor to adopt this book as a text and choose only those subject areas of his or her interest. The second edition includes a new section on preconditioning for EBE-GMRES and a complete revision of the section on flowfield-dependent variation methods, which demonstrates more detailed computational processes and includes additional example problems. For those instructors desiring a textbook that contains homework assignments, a variety of problems for FDM, FEM, and FVM are included in an appendix. To facilitate students and practitioners intending to develop a large-scale computer code, an example of FORTRAN code capable of solving compressible, incompressible, viscous, inviscid, 1D, 2D, and 3D for all speed regimes using the flowfield-dependent variation method is made available.
- Sales Rank: #2298783 in Books
- Published on: 2010-09-27
- Original language: English
- Number of items: 1
- Dimensions: 9.96" h x 2.13" w x 8.46" l, 3.70 pounds
- Binding: Hardcover
- 1058 pages
Review
"The book not only serves as a valuable reference for the practitioner, but also a self sufficient resource for the beginner...The book is well structured and proceeds from one level to the next without ambiguity...Chung is to be commended for his elucidating and thorough approach to all aspects of computional fluid dynamics." Choice
"The treatment is thorough, and a number of detailed example applications are provided...This book is well written and well indexed. Readers should have no trouble finding the topic of interest and following the clearly written text. It is an excellent tool for those who need an introduction to CFD, as well as for those who perform CFD calculations routinely, including researchers, students and those in industry." Chemical Engineering Progress
"This comprehensive book ranges from elementary concepts for the beginner to state-of-the-art CFD for the practitioner." Mechanical Engineering
"...this book constitutes an extremely valuable contribution to the technical CFD literature....I highly recommend it for the library of any institution of individual conducting fundamental or applied research in CFD." Book Reviews
About the Author
T. J. Chung is Distinguished Professor Emeritus of Mechanical and Aerospace Engineering at the University of Alabama, Huntsville. His research interests include numerical simulation of quantum gravity, plasma dynamics in fusion reactors, hypersonic turbulent flows, computational fluid dynamics, continuum mechanics, numerical modeling of combustion and propulsion, fluid dynamics, and heat and mass transfer. He has also authored seven other books, including General Continuum Mechanics and Applied Continuum Mechanics, both published by Cambridge University Press.
Most helpful customer reviews
17 of 21 people found the following review helpful.
Great Breadth, but...
By Edward J. McInerney
This book covers just about every aspect Computational Fluid Dynamics. The fact that a single author could master such a range of topics and articulate them clearly is truly remarkable. Yet, I can't recommend this book. I bought it with high hopes in 2004, eager to broaden my knowledge beyond the finite volume method and SIMPLE algorithm. Well, it's been over three years and the book has mostly sat on the shelf. Every time I pull it down to learn some tidbit, I come away empty handed. The writing is high level and abstract, and it's difficult to extract useful nuggets from it. The first line of the preface says, "This book is intended for the beginner as well as for the practitioner in CFD." As a long time practitioner, I can't see it as useful for either. A typical section consists of a brief intro, then a bunch of equations, followed by some results extracted from a journal paper. Then it's on to the next section. Consider Chapter 3 on the Finite Difference Method. The first 5 pages are an onslaught of 45 equations and almost no descriptive text. How does one get a sense of the method from this? I would strongly recommend reading a section or two before buying this book.
1 of 1 people found the following review helpful.
A comprehensive book that fails to deliver the essential details.
By Amir Arzani
The first time I saw this book I thought it would be one of the best CFD books , but after reading it I was disappointing.
There are so many equations in this book, but the author fails to explain the details and concepts.
The book could have been much better. The chapters are very comprehensive ( covers FDM , FEM and some FVM ) , which is one of the few advantages of the book.
2 of 3 people found the following review helpful.
GREAT INTRODUCTION TO NUMERICAL PDEs IN CFD
By Peter J. Stan
I like this book a great deal, but do note that I'm reviewing it as a treatment of numerical approaches to partial differential equations in computational fluid dynamics and not as a text for CFD as a whole.
My background is applied mathematics via finance and economics. I'm interested in solving parabolic and elliptic PDEs by finite differences, and eventually by finite elements and spectral techniques, as a means of pricing various financial derivatives.
Chung's book is a remarkably thorough treatment of the available techniques in these areas with substantial pointers to the primary literature. Explanations tend to be rather terse but nonetheless complete. More explanation, and possibly a few more examples, might be helpful, but that's a question of authorial style. Indeed, at some points I'm happy for a spare treatment that highlights the logical structure of the problem at hand in a subject laden with multiple layers of literature and detail.
To calibrate, I find Chung's book more accessible than Roache (CFD), Richtmyer and Morton, Thomas, and Elman et al; about the same level as LeVeque (Finite Difference Methods) and Ames (Numerical Methods); and harder than Smith, Morton and Mayers, Trefethen (Spectral Methods), Pozrikidis (Finite and Spectral Element Methods), and the treatment of PDEs in Press et al. It's also easier to use than more specialized works like Strikwerda, Karniadakis and Sherwin, and any of Hackbusch's books. (Full citations are in Listmania; see my Amazon profile.)
If you're willing to work with pencil in-hand, as with almost all science books, and to hit the stacks occasionally for back-up material, Chung's book is a great entry point to numerical PDEs.
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