Structure of Eigenvalues in the Advection-Diffusion Equation by the Spectral Element Method on a Cubed-Sphere Grid
Author:
Publisher
Springer Science and Business Media LLC
Subject
Atmospheric Science
Link
http://link.springer.com/content/pdf/10.1007/s13143-018-0020-4.pdf
Reference19 articles.
1. Cheong, H.-B., and H.-G. Kang, 2015: Eigensolutions of the spherical Laplacian for the cubed-sphere and icosahedral-hexagonal grids. Quart. J. Roy. Meteor. Soc., 141, 3383-3398, doi:10.1002/qj.2620.
2. Choi, S.-J., and S.-Y. Hong, 2016: A global non-hydrostatic dynamical core using the spectral element method on a cubed-sphere grid. Asia-Pac. J. Atmos. Sci., 52, 291-307, doi:10.1007/s13143-016-0005-0.
3. Choi, S.-J., F. X. Giraldo, J. Kim, and S. Shin, 2014: Verification of a nonhydrostatic dynamical core using horizontally spectral element vertically finite difference method: 2-D aspects. Geosci. Model Dev., 7, 2717-2731, doi:10.5194/gmd-7-2717-2014.
4. Dennis, J., J. Edwards, K. J. Evans, O. Guba, P. H. Lauritzen, A. A. Mirin, A. St-Cyr, M. A. Taylor, and P. H. Worley, 2011: CAM-SE: a scalable spectral element dynamical core for the community atmosphere model. Int. J. High Perform Comput. Appl., 26, 74-89, doi:10.1177/109434-2011428142.
5. Durran, D. R., 1999: Numerical Methods for Wave Equations in Geophysical Fluid Dynamics. Springer-Verlag, 465 pp.
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