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SCALAR FLUXES FROM URBAN STREET CANYONS. PART II: MODEL

机译:来自城市街道峡谷的标量通量。第二部分:模型

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A practical model is developed for the vertical flux of a scalar, such as heat, from an urban street canyon that accounts for variations of the flow and turbulence with canyon geometry. The model gives the magnitude and geometric dependence of the flux from each facet of the urban street canyon, and is shown to agree well with wind-tunnel measurements described in Part I. The geometric dependence of the flux from an urban street canyon is shown to be determined by two physical processes Firstly, as the height-to-width ratio of the street canyon increases, so does the roughness length and displacement height of the surface. This increase leads to a reduction in the wind speed in the inertial sublayer above the street canyons. Since the speed of the circulations in the street are proportional to this inertial sublayer wind speed, the flux then reduces with the inertial sublayer wind speed. This process is dominant at low height-to-width ratios. Secondly, the character of the circulations within the street canyon also varies as the height-to-width ratio increases. The flow in the street is partitioned into a re-circulation region and a ventilated region When the street canyon has high height-to-width ratios the recirculation region occupies the wholestreet canyon and the wind speeds within the street are low. This tendency decreases the flux at high height-to-width ratios These processes tend to reduce the flux density from the individual facets of the street canyon, when compared to the flux density from a horizontal surface of the same material But the street canyon has an increased total surface area, which means that the total flux from the street canyon is larger than from a horizontal surface. The variations in scalar flux from an urban street canyon with geometry is over a factor of two, which means that the physical mechanisms responsible should be incorporated into energy balance models for urban areas.
机译:针对城市街道峡谷的标量(例如热量)的垂直通量,开发了一个实用模型,该模型考虑了峡谷几何形状的流量和湍流变化。该模型给出了来自城市街道峡谷每一个面的通量的大小和几何相关性,并显示出与第一部分中描述的风洞测量结果非常吻合。来自城市街道峡谷的通量的几何相关性显示为:由两个物理过程决定:首先,随着街道峡谷的高宽比增加,表面的粗糙度长度和位移高度也随之增加。这种增加导致街道峡谷上方的惯性子层中的风速降低。由于街道中的循环速度与该惯性子层风速成正比,因此通量随惯性子层风速而减小。在低的高宽比下,此过程占主导地位。其次,随着高宽比的增加,街道峡谷内的环流特征也随之变化。街道中的气流被分为再循环区域和通风区域。当街道峡谷的高宽比高时,再循环区域占据了整个街道峡谷,街道内的风速很低。与相同材料水平表面的通量密度相比,这种趋势会降低高高宽比下的通量。这些过程往往会降低街道峡谷各个侧面的通量密度。总表面积增加,这意味着来自街道峡谷的总通量大于来自水平面的总通量。来自具有几何形状的城市街道峡谷的标量通量的变化超过两倍,这意味着负责的物理机制应纳入城市的能量平衡模型中。

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