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Analytical study of turbulent wind flow past a low hill

机译:湍流风流过低山的分析研究

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The mechanisms and characteristics of turbulent air flow past a low hill are studied analytically. The objective of the analysis is to study how the wind profile changes as it approaches and flows past the hill, and to understand how wind speed and shear stresses are related to the hill topography and roughness. The wind, idealized by an adiabatic turbulent boundary layer, is set to flow past a uniformly rough surface of a two-dimensional symmetric low hill of mild slope. Considerations of the turbulent energy suggest that the eddy viscosity distribution for stable flow is a good approximation to determine the variations of Reynolds stresses within the turbulent boundary layer. The calculations for both regions are thus based on the full Navier-Stokes equations with closures by the use of eddy viscosity. As in typical boundary layer problems, the entire flow field is divided into two regions: the inner region where viscous effect is significant and the outer region where the flow is almost irrotational. In each respective region, the horizontal and vertical velocity components and the pressure are obtained in closed forms using perturbation techniques and Fourier transform analyses based on the theory developed by Jackson & Hunt (1975). Assuming sufficiently high Rossby and Reynolds numbers, the greater part of the boundary-layer profile can be described by a logarithmic upwind profile. From the analytical results, it is observed that the increase in wind speed near the surface is of the order of h/l u{sub}0 [h], where h and l is the characteristic height and length of the hill, and u{sub}0 [h] is the velocity of the incident wind at height h. It is also found that as the wind approaches the hill, the flow accelerates until it reaches the top, where the velocity is approximately equal to the velocity at the same elevation above level ground. On the downward side, the increase in wind speed over the surface of the hill, as in typical high Reynolds number flow past bluff bodies. It is found that the velocity increases along the upwind side of the hill until a maximum is reached at the summit of the hill, and then decelerates along the downhill side.
机译:分析地研究了低山湍流空气流量的机制和特征。分析的目的是研究风型材如何随着山丘的方法而变化,并了解风速和剪切应力如何与山上地形和粗糙度相关。由绝热湍流边界层的理想化的风设置为流过温和斜坡的二维对称低山的均匀粗糙表面。湍流能量的考虑表明,稳定流动的涡流分布是良好的近似,以确定湍流边界层内的雷诺应力的变化。因此,两个区域的计算基于具有通过使用涡流粘度的封闭件的完整Navier-Stokes方程。与典型的边界层问题一样,整个流场被分成两个区域:粘性效果是显着的内部区域,并且流动几乎无能为力的外部区域。在每个相应的区域中,使用扰动技术和傅立叶变换分析基于由杰克逊和亨特(1975)开发的理论,以闭合形式获得水平和垂直速度分量和压力。假设罗斯比和雷诺数的足够高,边界层简档的较大部分可以由对数上的载体简档描述。从分析结果中,观察到,表面附近的风速增加是H / LU {Sub} 0 [H]的顺序,其中H和L是山丘的特征高度和长度,而U { Sub} 0 [H]是入射风高度H的速度h。还发现随着风接近山丘,流动加速,直到它到达顶部,其中速度大致等于上方的相同高度的速度。在向下的侧面,风速在山上的表面上增加,如典型的高雷诺数流过虚空体。发现速度沿着山的上风侧增加,直到山丘的峰值达到最大值,然后沿着下坡侧减速。

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