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Conservative Scheme for a Compressible Nonhydrostatic Model with Moist Processes

机译:具有湿过程的可压缩非静水模型的守恒格式。

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A conservative scheme for a compressible nonhydrostatic model including moist processes is formulated and is tested for experiments involving a squall line. The scheme is based on the flux form equations of total density, momentum, total energy, and the densities of water substance. The time-splitting scheme is used for the temporal scheme. In the small time step integration, the horizontal components of momentum are explicitly integrated, while the vertical components of momentum, density, and total energy are implicitly integrated. In particular, the flux form equation for the total energy is used to guarantee the conservation of the total energy. The internal energy is obtained by subtracting the kinetic energy and the potential energy from the total energy. This method is advantageous for the energy budget analysis. Only the warm rain cloud process is included for cloud physics. Using the squall-line experiments, the water budget and the energy budget are diagnosed and it is confirmed that the conservation of water and total energy is well satisfied. As a quantitative improvement, more accurate formulas are used for the thermodynamics of the moist atmosphere by taking account of the effects of specific heats of the water substance and the temperature dependency of latent heat. These effects are generally neglected in most numerical models. If accurate moist thermodynamics are used, the total rain is reduced by more than 10% in comparison to the case when the simplified thermodynamics are used. The transportations of physical quantities due to rain are also appropriately introduced using a higher-order advection scheme. In the flux-form formulation, it is found that the change in energy due to the transportation of rain cannot be neglected in general, while that in momentum could be negligible.
机译:制定了包含潮湿过程的可压缩非静水模型的保守方案,并针对涉及involving线的实验进行了测试。该方案基于总密度,动量,总能量和水物质密度的磁通形式方程。时间分割方案用于时间方案。在小时间步积分中,动量的水平分量被显式积分,而动量,密度和总能量的垂直分量被隐式积分。特别地,用于总能量的通量形式方程用于保证总能量的守恒。通过从总能量中减去动能和势能来获得内部能量。该方法对于能量预算分析是有利的。对于云物理,仅包括暖雨云过程。使用线实验,诊断出水预算和能源预算,并确认水和总能量守恒得到了很好的满足。作为定量的改进,通过考虑水物质的比热和潜热的温度依赖性,可以将更精确的公式用于潮湿大气的热力学。这些影响在大多数数值模型中通常被忽略。如果使用精确的湿热力学,则与使用简化热力学的情况相比,总降雨减少了10%以上。还可以使用高阶对流方案适当地引入由于雨引起的物理量的传输。在通量形式公式中,发现由于雨水的运输而引起的能量变化通常不能忽略,而动量的变化可以忽略不计。

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