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Internal Boundary Layers: I. Height Formulae for Neutral and Diabatic Flows

机译:内部边界层:I.中性和绝热流的高度公式

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摘要

The notion of an internal boundary layer (IBL) appeared in studies of local advection within the atmospheric boundary layer when air flows over a change in surface conditions. These include surface roughness, thermal and moisture properties. An ability to predict the height of the IBL interface in the atmosphere under neutral stability, accompanied by certain assumptions on the form of the mean flow parameters, have been a means of obtaining information on the velocity profile after step changes in roughness for more than half a century. A compendium of IBL formulae is presented. The approach based on the ‘diffusion analogy’ of Miyake receives close attention. The empirical expression of Savelyev and Taylor (2001, Boundary Layer Meteorol. 101, 293–301) suggested that turbulent diffusion is not the only factor that influences IBL growth. An argument is offered that an additional element, mean vertical velocity or streamline displacement, should be taken into account. Vertical velocity is parameterized in terms of horizontal velocity differences employing continuity constraints and scaling. Published data are analyzed from a new point of view, which produces two new neutral stratification formulae. The first implies that the roughness lengths of adjacent surfaces are equally important and a combined length scale can be constructed. In addition new formulae to predict the height of the region of diabatic flow affected by a step change in surface conditions are obtained as an extension of the neutral flow case.
机译:当空气流经表面条件变化时,内部边界层(IBL)的概念出现在大气边界层内的局部对流研究中。这些包括表面粗糙度,热和湿气性质。在中性稳定状态下预测大气中IBL界面高度的能力,以及对平均流量参数形式的某些假设,已经成为在粗糙度变化超过一半后获得速度分布信息的一种手段。一个世纪。介绍了IBL公式的汇编。基于Miyake的“扩散类比”的方法受到密切关注。 Savelyev and Taylor(2001,Boundary Layer Meteorol。101,293–301)的经验表达表明,湍流扩散不是影响IBL增长的唯一因素。有人提出应考虑一个附加因素,即平均垂直速度或流线位移。使用连续性约束和缩放比例,根据水平速度差对垂直速度进行参数化。从新的角度分析了已发布的数据,这产生了两个新的中性分层公式。第一个含义是相邻表面的粗糙度长度同等重要,并且可以构造一个组合的长度标尺。另外,作为中性流动情况的扩展,获得了新的公式来预测受表面条件的阶跃变化影响的非绝热流区域的高度。

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