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The Behavior of Number Concentration Tendencies for the Continuous Collection Growth Equation Using One-and Two-Moment Bulk Parameterization Schemes

机译:一阶和二阶本体参数化方案的连续集合增长方程数集中趋势的行为

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摘要

This paper presents a mathematical explanation for the nonconservation of total number concentration N_t of hydrometeors for the continuous collection growth process, for which N_t physically should be conserved for selected one- and two-moment bulk parameterization schemes. Where possible, physical explanations are proposed. The assumption of a constant n_o in scheme A is physically inconsistent with the continuous collection growth process, as is the assumption of a constant D_n for scheme B. Scheme E also is nonconservative, but it seems this result is not because of a physically inconsistent specification; rather the solution scheme's equations simply do not satisfy N_t conservation and N_t does not come into the derivation. Even scheme F, which perfectly conserves N_t, does not preserve the distribution shape in comparison with a bin model.
机译:本文为连续收集生长过程中水凝物总数浓度N_t的不守恒提出了数学解释,为此,对于选定的一阶和二阶体积参数化方案,应物理上守恒N_t。如有可能,提出物理解释。方案A中常数n_o的假设在物理上与连续收集增长过程不一致,方案B中常数D_n的假设也是如此。方案E也是非保守的,但似乎该结果并不是由于物理上不一致的规范;相反,求解方案的方程式根本不满足N_t守恒,并且N_t不参与推导。与bin模型相比,即使方案F完全保留N_t,也不会保留分布形状。

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