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A numerical strategy for efficient modeling of the equatorial wave guide

机译:赤道波导有效建模的数值策略

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Convection in the tropics is observed to involve a wide-ranging hierarchy of scales from a few kilomoters to the planetary scales and also has a profound impact on short-term climate. The mechanisms responsible for this behavior present a major unsolved problem. A promising emerging approach to address these issues is cloud- resolving modeling. Here a family of numerical models is introduced specifically to model the feedback of small-scale deep convection on tropical planetary waves and tropical circulation in a highly efficient manner compatible with the approach through cloud-resolving mod- eling. Such a procedure is also useful for theoretical purposes. The basic idea in the approach is to use low-order truncation in the meriodonal direction through Gauss--Hermite quadrature projected onto a simple discrete radiation condition. In this fashion. the cloud- resolving modeling of equatorially trapped planetary waves reduces to the solution of a small number of purely zonal two-dimensional wave systems along a few judiciously chosen meriodonal layers that are coupled only by some additional source terms. The approach is analyzed in detail with full mathematical rigor for linearized equa- torial primitive equations with source terms.
机译:在热带地区,对流涉及从几千公里到行星尺度范围广泛的尺度层次,并且对短期气候也具有深远的影响。负责此行为的机制提出了一个主要的未解决问题。解决这些问题的一种有前途的新兴方法是云解析模型。这里专门介绍了一系列数值模型,以一种与通过云解析模型兼容的高效方式对热带行星波和热带环流的小型深对流反馈进行建模。这样的程序对于理论目的也是有用的。该方法的基本思想是通过投影到简单离散辐射条件上的高斯-赫尔姆特正交,沿子午线方向使用低阶截断。以这种方式。赤道捕获的行星波的云解析模型简化为少数几个仅通过一些附加源项耦合的,明智选择的弧形层的纯纬向二维波系统的解。对于带有源项的线性化赤道原始方程,将使用完全严格的数学方法对该方法进行详细分析。

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