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Volume Averaging for Urban Canopies

机译:城市檐篷的体积平均

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When canopy flows are horizontally averaged to obtain mean profiles, the averaging operation can be defined either as an intrinsic average, normalized by the variable fluid volume, or as a superficial average, normalized by the total volume including solid canopy elements. Properties of spatial averages have been explored extensively in the context of flow through plant canopies, albeit with the assumption that the solid volume fraction is negligible. Without this simplification, properties relevant for non-linear terms apply to intrinsic averages while properties of gradients apply to superficial averages. To avoid inconsistencies and inaccuracies the impact of a non-negligible solid volume fraction should be considered carefully when interpreting mean profiles, when deriving mathematical relations for averaged quantities, and when introducing modelling assumptions for such terms. On this basis, we review the definitions and properties of the method of volume averaging, as developed in the more general context of flow through porous media, and discuss its application to urban canopy flows. We illustrate the properties of intrinsic and superficial averages and their effect on mean profiles with example data from a simulation of flow over constant-height cubes.
机译:当冠层流量被水平平均以获得平均轮廓时,平均操作可以作为由可变流体体积归一化的固定平均值,或者通过包括固体冠层的总体积归一化的呈态平均值。在流过植物檐篷的流动背景下,空间平均值的性质已经广泛探讨,尽管假设固体体积分数可忽略不计。如果没有这种简化,与非线性术语相关的属性适用于内在平均值,而渐变的属性适用于肤浅平均值。为了避免不一致和不准确性,在解释平均概况时,应仔细考虑不可忽略的固体体积分数的影响,当出于平均数量的数学关系时,以及为这些条款引入建模假设时。在此基础上,我们审查了体积平均方法的定义和性质,如通过多孔介质的流动背景下的更一般的环境所开发,并讨论其在城市冠层流动的应用。我们说明了内在和表面平均值的性质及其对来自恒定高度立方体的流量模拟的示例数据的平均分布的影响。

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