Roberts, A. J. (2008) Computer algebra derives discretisations via self-adjoint multiscale modelling. Unpublished. (Unpublished)
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Abstract
[Abstract]: The computer algebra routines documented here empower you to reproduce and check details described in a partner article. We consider a region of a spatial domain far from any boundaries, and derive a discrete model for the dynamics on the slow manifold on a coarse scale lattice. The approach automatically accounts for fine-grid scale interactions within and between coarse-grid elements to form a systematic approximation of the accurate closure on the coarse grid. You may straightforwardly adapt these routines to model many similar multiscale dynamical systems.
| Item Type: | Other |
|---|---|
| Additional Information: | Unpublished article. |
| Uncontrolled Keywords: | computer algebra, self-adjoint dynamics, multiscale modelling |
| Fields of Research (FOR2008): | 01 Mathematical Sciences > 0101 Pure Mathematics > 010109 Ordinary Differential Equations, Difference Equations and Dynamical Systems 01 Mathematical Sciences > 0103 Numerical and Computational Mathematics > 010301 Numerical Analysis |
| Subjects: | 230000 Mathematical Sciences > 230100 Mathematics > 230116 Numerical Analysis 230000 Mathematical Sciences > 230100 Mathematics > 230107 Differential, Difference and Integral Equations 230000 Mathematical Sciences > 230100 Mathematics > 230113 Dynamical Systems |
| Socio-Economic Objective (SEO2008): | UNSPECIFIED |
| ID Code: | 4275 |
| Deposited By: | |
| Deposited On: | 22 Jul 2008 15:01 |
| Last Modified: | 15 Nov 2012 17:40 |
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