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arXiv 1111.2267math.NAcs.NAphysics.ao-ph
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中尺度大气过程的2.5维方程组的模拟和数值逼近

Modelling and numerical approximation of a 2.5D set of equations for mesoscale atmospheric processes

Dante Kalise, Ivar Lie

摘要:

三维无粘大气原始方程组在一个水平方向上通过间断Galerkin离散降维。由此产生的模型是一个二维系统的平衡法,其中的源项取决于分层程序和耦合通量的选择,这是建立在逆风的考虑。“2.5D”系统采用基于磁通限制器中心法的WENO-TVD格式离散。我们研究了四个与大气现象相关的测试案例,以分析模型的物理有效性。

英文摘要:

The set of 3D inviscid primitive equations for the atmosphere is dimensionally reduced by a Discontinuous Galerkin discretization in one horizontal direction. The resulting model is a 2D system of balance laws where with a source term depending on the layering procedure and the choice of coupling fluxes, which is established in terms of upwind considerations. The "2.5D" system is discretized via a WENO-TVD scheme based in a flux limiter centered approach. We study four tests cases related to atmospheric phenomena to analyze the physical validity of the model.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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