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Number of items at this level: 9. Roberts, A. J. (2008) Computer algebra derives discretisations via self-adjoint multiscale modelling. Unpublished. (Unpublished) Roberts, A. J. (2007) Computer algebra models dynamics on a multigrid across multiple length and time scales. Technical Report. UNSPECIFIED. (Unpublished) Roberts, A. J. and Kevrekidis, I. G. (2007) General tooth boundary conditions for equation free modeling. SIAM Journal on Scientific Computing, 29 (4). pp. 1495-1510. ISSN 1064-8275 Roberts, A. J. (2006) Resolving the multitude of microscale interactions accurately models stochastic partial differential equations. LMS Journal of Computation and Mathematics, 9 . pp. 193-221. Roberts, A. J. (2006) Computer algebra derives discretisations of the stochastically forced Burgers' partial differential equation. Technical Report. University of Southern Queensland, Faculty of Sciences, Department of Maths and Computing, Toowoomba, Australia. (Unpublished) MacKenzie, T. and Roberts, A. J. (2006) Accurately model the Kuramoto-Sivashinsky dynamics with holistic discretisation. SIAM Journal on Applied Dynamical Systems, 5 (3). pp. 365-402. Roberts, A. J. (2005) Computer algebra resolves a multitude of microscale interactions to model stochastic partial differential equations. Technical Report. University of Southern Queensland, Faculty of Sciences, Department of Maths and Computing, Toowoomba, Australia. (Unpublished) Heinrichs, Wilhelm and Loch, Birgit (2001) Spectral schemes on triangular elements. Journal of Computational Physics, 173 (1). pp. 279-301. ISSN 0021-9991 Roberts, A. J. (2001) Holistic discretisation ensures fidelity to Burger's equation. Applied Numerical Mathematics, 37 (3). pp. 371-396. ISSN 0168-9274 |