Numerical simulations of Rossby–Haurwitz waves
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Yong Li | John Thuburn | J. Thuburn | Yong Li
[1] J. R.,et al. Quantitative analysis , 1892, Nature.
[2] F. Semazzi,et al. Optimal accuracy in semi-Lagrangian models , 1994 .
[3] P. Swarztrauber,et al. A standard test set for numerical approximations to the shallow water equations in spherical geometry , 1992 .
[4] J. Thuburn. Dissipation and Cascades to Small Scales in Numerical Models Using a Shape-Preserving Advection Scheme , 1995 .
[5] R. W. Higgins,et al. A Global Multilevel Atmospheric Model Using a Vector Semi-Lagrangian Finite-Difference Scheme. Part I: Adiabatic Formulation , 1993 .
[6] Brian J. Hoskins,et al. Stability of the Rossby-Haurwitz wave , 1973 .
[7] J. Thuburn. A PV-Based Shallow-Water Model on a Hexagonal-Icosahedral Grid , 1997 .
[8] P. Baines,et al. The stability of planetary waves on a sphere , 1976, Journal of Fluid Mechanics.
[9] A study of the behaviour of semi‐Lagrangian models in the presence of orography , 1996 .
[10] Achi Brandt,et al. A global shallow‐water numerical model based on the semi‐lagrangian advection of potential vorticity , 1995 .
[11] A Quantitative Analysis of the Dissipation Inherent in Semi-Lagrangian Advection , 1988 .
[12] Simulation of Stratospheric Vortex Erosion Using Three Different Global Shallow Water Numerical Models , 1997 .
[13] E. Russell. The Study of Behaviour* , 1934, Nature.
[14] Norman A. Phillips,et al. NUMERICAL INTEGRATION OF THE PRIMITIVE EQUATIONS ON THE HEMISPHERE , 1959 .