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Introduction to Scientific Computing, by Brigitte Lucquin, Olivier Pironneau
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This book presents the basic scientific computing methods for the solution of partial differential equations (PDEs) as they occur in engineering problems. Programming codes in Fortran and C are included for each problem. Opening with the definition of the programming environment for the solving of PDE systems, it then addresses in detail the programming of the model problem by the finite element method. Efficiency, compact storage pre-conditioning and mesh adaption are also presented. General elliptic problems and evolution problems are then dealt with. Finally, topics related to other numerical methods, algorithms for parallel computing and multi processor computers are detailed. An integrated software package which illustrates the featured programs of PDEs is available on the Internet via anonymous FTP. The methods presented have applications in numerous fields of engineering including shape optimisation, nuclear safety, heat transfer, acoustics, mechanics of fluids and elasticity, and are also relevant to other areas such as pollution, meteorology, biology, etc.
- Sales Rank: #2662300 in Books
- Published on: 1998-06-04
- Original language: English
- Number of items: 1
- Dimensions: 9.55" h x .87" w x 6.75" l, 1.40 pounds
- Binding: Paperback
- 380 pages
Language Notes
Text: English (translation)
Original Language: French
From the Publisher
This book presents the methods for solving partial differential equations (PDE) systems to teach the reader how to write computer programs for the numerical analysis of practical engineering problems. It discusses general elliptic problems and evolution problems, followed by complements on numerical methods, algorithms for parallel computing and multiprocessor computers.
From the Back Cover
This book presents the basic scientific computing methods for the solution of partial differential equations (PDEs) as they occur in engineering problems. Programming codes in Fortran and C are included for each problem. Opening with the definition of the programming environment for the solving of PDE systems, it then addresses in detail the programming of the model problem by the finite element method. Efficiency, compact storage pre-conditioning and mesh adaption are also presented. General elliptic problems and evolution problems are then dealt with. Finally, topics related to other numerical methods, algorithms for parallel computing and multi processor computers are detailed. An integrated software package which illustrates the featured programs of PDEs is available on the Internet via anonymous FTP. The methods presented have applications in numerous fields of engineering including shape optimisation, nuclear safety, heat transfer, acoustics, mechanics of fluids and elasticity, and are also relevant to other areas such as pollution, meteorology, biology, etc.
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