On staggering techniques and the non-staggered Z-grid scheme
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[1] Alistair Adcroft,et al. A New Treatment of the Coriolis Terms in C-Grid Models at Both High and Low Resolutions , 1999 .
[2] T. Ringler,et al. Analysis of Discrete Shallow-Water Models on Geodesic Delaunay Grids with C-Type Staggering , 2005 .
[3] John Thuburn,et al. Horizontal grids for global weather and climate prediction models: a review , 2012 .
[4] R. Heikes,et al. Numerical Integration of the Shallow-Water Equations on a Twisted Icosahedral Grid , 1995 .
[5] William C. Skamarock,et al. Numerical representation of geostrophic modes on arbitrarily structured C-grids , 2009, J. Comput. Phys..
[6] A. Arakawa,et al. A Potential Enstrophy and Energy Conserving Scheme for the Shallow Water Equations , 1981 .
[7] Fedor Mesinger,et al. Response to small‐scale forcing on two staggered grids used in finite‐difference models of the atmosphere , 1989 .
[8] F. Winninghoff. O the Adjustment Toward a Geostrophic Balance in a Simple Primitive Equation Model with Application to the Problems of Initialization and Objective Analysis. , 1968 .
[9] P. Lauritzen. Numerical techniques for global atmospheric models , 2011 .
[10] Akio Arakawa,et al. Computational Design of the Basic Dynamical Processes of the UCLA General Circulation Model , 1977 .
[11] William C. Skamarock,et al. A unified approach to energy conservation and potential vorticity dynamics for arbitrarily-structured C-grids , 2010, J. Comput. Phys..
[12] William C. Skamarock,et al. A Linear Analysis of the NCAR CCSM Finite-Volume Dynamical Core , 2008 .
[13] David A. Randall,et al. Numerical Integration of the Shallow-Water Equations on a Twisted Icosahedral Grid. Part II. A Detailed Description of the Grid and an Analysis of Numerical Accuracy , 1995 .
[14] B. Hoskins,et al. On the use and significance of isentropic potential vorticity maps , 2007 .
[15] W. Richard Peltier,et al. A robust unstructured grid discretization for 3-dimensional hydrostatic flows in spherical geometry: A new numerical structure for ocean general circulation modeling , 2006, J. Comput. Phys..
[16] John Thuburn. Some Basic Dynamics Relevant to the Design of Atmospheric Model Dynamical Cores , 2011 .
[17] D. Olbers,et al. Potential Vorticity Constraints on the Dynamics and Hydrography of the Southern Ocean , 1993 .
[18] Vivette Girault,et al. Finite Element Methods for Navier-Stokes Equations - Theory and Algorithms , 1986, Springer Series in Computational Mathematics.
[19] Qiang Du,et al. Constrained Centroidal Voronoi Tessellations for Surfaces , 2002, SIAM J. Sci. Comput..
[20] Qiang Du,et al. Centroidal Voronoi Tessellations: Applications and Algorithms , 1999, SIAM Rev..
[21] Max D. Gunzburger,et al. A co-volume scheme for the rotating shallow water equations on conforming non-orthogonal grids , 2013, J. Comput. Phys..
[22] B. Perot. Conservation Properties of Unstructured Staggered Mesh Schemes , 2000 .
[23] Todd D. Ringler,et al. The ZM Grid: An Alternative to the Z Grid , 2002 .
[24] P. Swarztrauber,et al. A standard test set for numerical approximations to the shallow water equations in spherical geometry , 1992 .
[25] F. Bretherton. Critical layer instability in baroclinic flows , 1966 .
[26] R. Sadourny. The Dynamics of Finite-Difference Models of the Shallow-Water Equations , 1975 .
[27] David A. Randall,et al. Geostrophic Adjustment and the Finite-Difference Shallow-Water Equations , 1994 .