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Generalized Non-dimensional Wind and Temperature Gradients in the Surface Layer

机译:表面层中的广义非尺寸风和温度梯度

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摘要

We propose a single generalized function for dimensionless wind and temperature gradients in stable and unstable conditions based on Monin-Obukhov similarity theory. The proposed function may be matched with the currently accepted universal functions for the dimensionless wind-speed and temperature gradients using the empirical coefficients a and b to yield differences within +/- 14% for both wind and temperature gradients in the interval of -2 < z/L < 0.5 (z is height and L is the Obukhov length). In neutral conditions, wind and temperature profiles are the same as the standard log-law profile. Under unstable conditions, the differences are smaller than 1.5%; conversely, under stable conditions, the differences reach up to- 5.2%. The coefficients a and b are analyzed here to evaluate the limits of this proposed semi-empirical function and possible physical characteristics are discussed. Although we use the same theoretical assumptions and limitations of Monin-Obukhov similarity theory in the surface layer, the proposed function has the flexibility of adjusting the wind and temperature gradients for specific sites using the empirical coefficients a and b within the range 0-1, with stable and unstable conditions able to be described by a single general function.
机译:基于MONIN-OBUKHOV相似性理论,我们提出了一种在稳定和不稳定条件下的无量纲风和温度梯度的一般函数。使用经验系数A和B的无量子速度和温度梯度的当前接受的通用功能可以与当前接受的通用功能匹配,以在-2 <的间隔中为风和温度梯度产生+/- 14%内的差异。 z / l <0.5(z为高度,l是obukhov长度)。在中性条件下,风和温度曲线与标准的数律概况相同。在不稳定的条件下,差异小于1.5%;相反,在稳定的条件下,差异达到-5.2%。这里分析系数A和B以评估该提出的半经验函数的限制,并且讨论了可能的物理特性。虽然我们使用相同的理论假设和Monin-Obukhov相似性理论的局限性在表面层中,所提出的功能具有使用0-1范围内的经验系数A和B调节特定部位的风和温度梯度的灵活性,具有能够通过单个通用功能描述的稳定和不稳定的条件。

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