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- W84067939 abstract "Algorithm development for vertical Lagrangian coordinate based non-hydrostatic and hydrostatic models by Xi Chen Chair: Joyce E. Penner This thesis demonstrates a new non-staggered-grid finite-volume method for dynamical cores in atmospheric general circulation models. Finite volume methods have been proved to be robust and accurate in many research areas. These numerical methods have many properties, which make them desirable for modeling atmospheric dynamics. However, many non-staggered-grid finite-volume methods are numerically expensive because they implement Riemann solvers. To bypass the requirement of using a Riemann solver, current finite volume dynamical cores in the General Circulation Models use less stable staggered grids. We developed a low-cost Riemann solver to implement with the non-staggered-grid schemes, which matches the numerical efficiency of the current staggered-grid schemes. It is much easier to develop a scheme with a high-order of accuracy and which has better performance when using adaptive mesh refinement (AMR) using a non-staggered grid finite volume scheme. Adaptive mesh refinement is a method that allows one to adaptively capture the features of small-scale motions of particular dynamical interest. However, nonuniform grids are required in adaptive mesh refinement techniques. The varying" @default.
- W84067939 created "2016-06-24" @default.
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- W84067939 date "2013-01-01" @default.
- W84067939 modified "2023-09-27" @default.
- W84067939 title "Algorithm development for vertical Lagrangian coordinate based non-hydrostatic and hydrostatic models" @default.
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