Journal Article10.1002/QJ.49711750106
A conservative split‐explicit integration scheme with fourth‐order horizontal advection
M. J. P. Cullen,T. Davies +1 more
90
TL;DR: In this article, a split-explicit finite difference scheme is developed which combines the accuracy and economy required for numerical weather prediction with the conservation properties required for climate-change experiments, and results are presented to demonstrate the scheme working in practice.
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Abstract: A split-explicit finite difference scheme is developed which combines the accuracy and economy required for numerical weather prediction with the conservation properties required for climate-change experiments. Results are presented to demonstrate the scheme working in practice.
read more
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References
An Energy and Angular-Momentum Conserving Vertical Finite-Difference Scheme and Hybrid Vertical Coordinates
Adrian Simmons,D. M. Burridge +1 more
TL;DR: An energy and angular-momentum conserving vertical finite-difference scheme is introduced for a general terrain-following vertical coordinate which is a function of pressure and its surface value as discussed by the authors.
859
A split explicit integration scheme for numerical weather prediction
TL;DR: An economical explicit integration scheme for numerical weather prediction models is described in this article, in which the horizontal advection terms in the governing equations are integrated with a timestep limited by the wind speed, whilst the terms which describe gravityinertia oscillations are integrated in a succession of shorter steps.
122
A numerical advection scheme with small phase speed errors
TL;DR: In this paper, a modification to the well-known Lax-Wendroff integration scheme leads to a substantial reduction in phase speed errors, which is achieved without recourse to expensive or cumbersome computations.
44
Horizontal Advection Schemes of a Staggered Grid—An Enstrophy and Energy-Conserving Model
TL;DR: In this paper, the second-order enstrophy and energy-conserving scheme of Janjic et al. was generalized to conserve energy in case of divergent flow.
38
Two refinements of the split explicit integration scheme
TL;DR: Two minor numerical instabilities in the split explicit integration scheme are identified and remedies which have been developed are described in this article, and some results of these refinements are presented in this paper.
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