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Conservative Finite-Difference Methods on General Grids: Symbolic & Numeric Computation

Autor Mikhail Shashkov
en Limba Engleză Hardback – 5 dec 1995
This new book deals with the construction of finite-difference (FD) algorithms for three main types of equations: elliptic equations, heat equations, and gas dynamic equations in Lagrangian form. These methods can be applied to domains of arbitrary shapes. The construction of FD algorithms for all types of equations is done on the basis of the support-operators method (SOM). This method constructs the FD analogs of main invariant differential operators of first order such as the divergence, the gradient, and the curl. This book is unique because it is the first book not in Russian to present the support-operators ideas.
Conservative Finite-Difference Methods on General Grids is completely self-contained, presenting all the background material necessary for understanding. The book provides the tools needed by scientists and engineers to solve a wide range of practical engineering problems. An abundance of tables and graphs support and explain methods. The book details all algorithms needed for implementation. A 3.5" IBM compatible computer diskette with the main algorithms in FORTRAN accompanies text for easy use.
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Specificații

ISBN-13: 9780849373756
ISBN-10: 0849373751
Pagini: 380
Ilustrații: 20 Tables, black and white
Dimensiuni: 156 x 234 x 28 mm
Greutate: 0.75 kg
Ediția:1
Editura: CRC Press
Colecția CRC Press
Seria Symbolic & Numeric Computation


Public țintă

Professional

Cuprins

1. Introduction 2. Method of Support-Operators 3. The Elliptic Equations 4. The Heat Equation 5. Lagrangian Gas Dynamics 6. Conclusion

Descriere

This book considers conservative finite-difference schemes on grids of arbitrary structure to be a discrete model of the continuum physical system. It deals with the construction of finite-difference algorithms for elliptic or steady-state, parabolic or diffusion, and gas dynamics equations.