Solving Differential Equations by Multistep Initial and Boundary Value Methods

Author:   L Brugnano ,  D Trigiante
Publisher:   Taylor & Francis Ltd
Volume:   v.6
ISBN:  

9789056991074


Pages:   412
Publication Date:   22 May 1998
Format:   Hardback
Availability:   In Print   Availability explained
Limited stock is available. It will be ordered for you and shipped pending supplier's limited stock.

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Solving Differential Equations by Multistep Initial and Boundary Value Methods


Overview

The numerical approximation of solutions of differential equations has been, and continues to be, one of the principal concerns of numerical analysis and is an active area of research. The new generation of parallel computers have provoked a reconsideration of numerical methods. This book aims to generalize classical multistep methods for both initial and boundary value problems; to present a self-contained theory which embraces and generalizes the classical Dahlquist theory; to treat nonclassical problems, such as Hamiltonian problems and the mesh selection; and to select appropriate methods for a general purpose software capable of solving a wide range of problems efficiently, even on parallel computers.

Full Product Details

Author:   L Brugnano ,  D Trigiante
Publisher:   Taylor & Francis Ltd
Imprint:   Taylor & Francis Ltd
Volume:   v.6
Dimensions:   Width: 17.20cm , Height: 3.10cm , Length: 23.00cm
Weight:   1.039kg
ISBN:  

9789056991074


ISBN 10:   9056991078
Pages:   412
Publication Date:   22 May 1998
Audience:   College/higher education ,  Professional and scholarly ,  Postgraduate, Research & Scholarly ,  Professional & Vocational
Format:   Hardback
Publisher's Status:   Out of Print
Availability:   In Print   Availability explained
Limited stock is available. It will be ordered for you and shipped pending supplier's limited stock.

Table of Contents

1. Differential Equations 2. Linear Difference Equations with Constant Coefficients 3. Polynomials and Toeplitz Matrices 4. Numerical Methods for Initial Value Problems 5. Generalized Backward Differentiation Formulae 6. Symmetric Schemes 7. Generalized Adams Methods 8. Hamiltonian Problems 9. Boundary Value Problems 10. Mesh Selection Strategies 11. Block BVMs 12. Parallel Implementation of B2VMs 13. Extensions and Applications to Special Problems

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