Improved Transport Processes for CCSM
Author(s) -
Henry M. Tufo
Publication year - 2011
Publication title -
osti oai (u.s. department of energy office of scientific and technical information)
Language(s) - English
Resource type - Reports
DOI - 10.2172/1012795
Subject(s) - curvilinear coordinates , discontinuous galerkin method , polygon mesh , spherical harmonics , basis function , massively parallel , basis (linear algebra) , spectral element method , computer science , galerkin method , scalability , gravitational singularity , computational science , mathematics , meteorology , geometry , finite element method , physics , mathematical analysis , parallel computing , extended finite element method , database , thermodynamics
In atmospheric modeling, global spectral methods have dominated weather and climate simulation for the past two decades. However, global methods based upon the spherical harmonic basis functions require expensive non-local communication and thus have difficulty in exploiting the full potential of current high-performance parallel computers. The primary objective of HOMME ((11)) is the development of a class of high-order scalable conservative atmospheric models for climate and general atmospheric modeling applications. The spatial discretizations are based on continuous Galerkin (spectral element method) and discontinuous Galerkin (DG). These are local methods based on high-order accurate spectral basis functions which have been shown to perform well on massively parallel supercomputers at any resolution (18). HOMME employs a cubed-sphere geometry (26) exhibiting none of the singularities present in conventional latitude-longitude spherical geometries. The element based formulation enables the use of general curvilinear geometries and adaptive conforming or non-conforming meshes
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