Synopsis
Explore a general framework of iterative methods for solving large elliptic difference equations and learn how to pick the best scheme for speed and stability.
This book presents a family of iterative schemes tailored to common five-point Laplace grids. It explains how eigenvalues guide convergence, introduces complete image classes, and shows how to relate different schemes to a reference method. A detailed treatment of Laplace’s equation demonstrates practical application and how known convergence results arise from the theory.
- Learn how to model and analyze iterative methods using eigenvalues and matrix splittings.
- See how reference schemes and their “images” help identify the best performing methods.
- Explore complete image classes and how they cover many established and generalized schemes.
- Review a concrete example with Laplace’s equation to connect theory to computation.
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On Some Iterative Methods for Solving Elliptic Difference Equations (Classic Reprint)
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On Some Iterative Methods for Solving Elliptic Difference Equations (Classic Reprint)
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HRD. Condition: New. New Book. Shipped from UK. Established seller since 2000. Seller Inventory # LX-9780266693413
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