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A Godunov-Type Scheme for Atmospheric Flows on Unstructured Grids: Scalar Transport

机译:非结构网格上大气流动的Godunov型方案:标量输运

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摘要

This is the first paper in a two-part series on the implementation of Godunov-type schemes on unstructured grids for atmospheric flow simulations. Construction of a high-resolution flow solver for the scalar transport equation is described in detail. Higher-order accuracy in space is achieved via a MUSCL-type gradient reconstruction after van Leer and the monotonicity of solution is enforced by slope limiters. Accuracy in time is maintained by implementing a multi-stage explicit Runge-Kutta time-marching algorithm. The scheme is conservative and exhibits minimal numerical dispersion and diffusion. Five different benchmark test cases are simulated for the validation of the numerical scheme.
机译:这是由两部分组成的系列文章中的第一篇,该系列文章涉及在大气流量模拟的非结构化网格上实施Godunov型方案。详细描述了用于标量输运方程的高分辨率流动求解器的构造。在van Leer之后,通过MUSCL型梯度重建可实现空间的高阶精度,并且解决方案的单调性由斜率限制器强制执行。通过实现多阶段显式Runge-Kutta时间行进算法,可以保持时间的准确性。该方案是保守的,并且表现出最小的数值分散和扩散。模拟了五个不同的基准测试用例,以验证数值方案。

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  • 来源
    《Pure and Applied Geophysics》 |2006年第8期|1699-1735|共37页
  • 作者单位

    Center for Atmospheric Physics Science Applications International Corporation;

    School of Computational Sciences George Mason University;

    School of Computational Sciences George Mason University;

    Center for Atmospheric Physics Science Applications International Corporation;

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  • 正文语种 eng
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