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Time-Dependent Problems and Difference Methods (Pure and Applied Mathematics: A Wiley Series of Texts, Monographs and Tracts), by Bertil G
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Praise for the First Edition
". . . fills a considerable gap in the numerical analysis literature by providing a self-contained treatment . . . this is an important work written in a clear style . . . warmly recommended to any graduate student or researcher in the field of the numerical solution of partial differential equations."
—SIAM Review
Time-Dependent Problems and Difference Methods, Second Edition continues to provide guidance for the analysis of difference methods for computing approximate solutions to partial differential equations for time-dependent problems. The book treats differential equations and difference methods with a parallel development, thus achieving a more useful analysis of numerical methods.
The Second Edition presents hyperbolic equations in great detail as well as new coverage on second-order systems of wave equations including acoustic waves, elastic waves, and Einstein equations. Compared to first-order hyperbolic systems, initial-boundary value problems for such systems contain new properties that must be taken into account when analyzing stability. Featuring the latest material in partial differential equations with new theorems, examples, and illustrations,Time-Dependent Problems and Difference Methods, Second Edition also includes:
- High order methods on staggered grids
- Extended treatment of Summation By Parts operators and their application to second-order derivatives
- Simplified presentation of certain parts and proofs
Time-Dependent Problems and Difference Methods, Second Edition is an ideal reference for physical scientists, engineers, numerical analysts, and mathematical modelers who use numerical experiments to test designs and to predict and investigate physical phenomena. The book is also excellent for graduate-level courses in applied mathematics and scientific computations.
- Sales Rank: #2327436 in eBooks
- Published on: 2013-07-16
- Released on: 2013-07-16
- Format: Kindle eBook
From the Publisher
Describes the construction and analysis of numerical methods for partial differential equations, particularly for time dependent problems arising from scientific and engineering industries. A substantial portion of the text concentrates on initial boundary value problems and their numerical techniques, stressing error bounds and estimates as well as the sufficient results needed to justify the methods used with the applications. The problems are practical and derived from nonlinear calculations. The development of the hyperbolic equations is more complete and detailed than other parabolic equations or equations of any type. Includes a discussion of the design and analysis of finite difference and Fourier methods.
From the Inside Flap
Time dependent problems frequently pose challenges in areas of science and engineering dealing with numerical analysis, scientific computation, mathematical models, and most importantly—numerical experiments intended to analyze physical behavior and test design. Time Dependent Problems and Difference Methods addresses these various industrial considerations in a pragmatic and detailed manner, giving special attention to time dependent problems in its coverage of the derivation and analysis of numerical methods for computational approximations to Partial Differential Equations (PDEs). The book is written in two parts. Part I discusses problems with periodic solutions; Part II proceeds to discuss initial boundary value problems for partial differential equations and numerical methods for them. The problems with periodic solutions have been chosen because they allow the application of Fourier analysis without the complication that arises from the infinite domain for the corresponding Cauchy problem. Furthermore, the analysis of periodic problems provides necessary conditions when constructing methods for initial boundary value problems. Much of the material included in Part II appears for the first time in this book. The authors draw on their own interests and combined extensive experience in applied mathematics and computer science to bring about this practical and useful guide. They provide complete discussions of the pertinent theorems and back them up with examples and illustrations. For physical scientists, engineers, or anyone who uses numerical experiments to test designs or to predict and investigate physical phenomena, this invaluable guide is destined to become a constant companion. Time Dependent Problems and Difference Methods analysts, mathematical modelers, and graduate students of applied mathematics and scientific computations.
From the Back Cover
Praise for the First Edition
". . . fills a considerable gap in the numerical analysis literature by providing a self-contained treatment . . . this is an important work written in a clear style . . . warmly recommended to any graduate student or researcher in the field of the numerical solution of partial differential equations."
—SIAM Review
Time-Dependent Problems and Difference Methods, Second Edition continues to provide guidance for the analysis of difference methods for computing approximate solutions to partial differential equations for time-dependent problems. The book treats differential equations and difference methods with a parallel development, thus achieving a more useful analysis of numerical methods.
The Second Edition presents hyperbolic equations in great detail as well as new coverage on second-order systems of wave equations including acoustic waves, elastic waves, and Einstein equations. Compared to first-order hyperbolic systems, initial-boundary value problems for such systems contain new properties that must be taken into account when analyzing stability. Featuring the latest material in partial differential equations with new theorems, examples, and illustrations,Time-Dependent Problems and Difference Methods, Second Edition also includes:
- High order methods on staggered grids
- Extended treatment of Summation By Parts operators and their application to second-order derivatives
- Simplified presentation of certain parts and proofs
Time-Dependent Problems and Difference Methods, Second Edition is an ideal reference for physical scientists, engineers, numerical analysts, and mathematical modelers who use numerical experiments to test designs and to predict and investigate physical phenomena. The book is also excellent for graduate-level courses in applied mathematics and scientific computations.
Most helpful customer reviews
0 of 1 people found the following review helpful.
An essential for any numerical analyst
By R. Behboudi
This book must be placed at the eye-level in the bookshelf of any scientist, mathematician, and practitioner who uses numerical techniques in his/her work. I was introduced to this book a few years ago when I was working on my Ph.D. dissertation, and I have kept it handy and close by ever since. The chapters are well written and well ordered, and the techniques are universal. The methods presented can be utilized to apply not only to finite difference schemes, which was the intention of the authors, but also to other numerical techniques such as finite elements, finite volumes, or spectral. I highly recommend this book.
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