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3D turbulent flow over irregular bed surfaces

机译:3D紊流在不规则的床面上

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Features of 3D velocity field in an open channel with smooth and regular rough bed are sufficiently known and understood by civil engineers, whereas flows over irregular bed surfaces are still not fully known. The paper deals with 3D rough turbulent flows in straight open channel with irregular bed roughness. The bed of the channel is characterized by roughness elements which can be uniform or non-uniform in sizes, and which can form regular or irregular surfaces of channel bed. It is assumed that the turbulence structure above the viscous sublayer, over regular and non-regular bed roughness is the same and the logarithmic law (Log-Law) describes this structure. This structure is scaled with height (distance from bed), friction velocity, the absolute size of the elements forming the bed roughness and the coefficient designated by letter "B". An open channel turbulent flow is described by the Reynolds equations with simple turbulent model, which is based on the assumption of isotropic but not homogeneous eddy viscosity at a cross-section. The eddy viscosity is described by an enhanced mixing length hypothesis. The model also takes into account the non-isotropic character of normal turbulent stresses at the channel cross-section. The Reynolds equations with the continuity equation for steady, parabolic 3D turbulent flow in open channel are solved for irregular and different height of rough elements forming the channel bed. It is shown how to define the boundary conditions for this bed and how to estimate the parameters defining the turbulence structure over this bed. The numerical simulations show the disturbances in velocity distribution due to the boundary irregularities. To smooth these disturbances the spatial average operation is applied to get the equivalent Log-Law velocity profile, i.e. the equivalent shear velocity, the equivalent size of roughness elements and equivalent coefficient B. It is shown that the boundary conditions defined by this equivalent velocity give reasonable good prime velocity distribution as well as the secondary flow pattern.
机译:具有光滑且规则的粗糙床的明渠中3D速度场的特征已为土木工程师充分了解和理解,而在不规则床表面上的流动仍不完全清楚。本文处理了具有不规则床面粗糙度的直开放通道中的3D粗糙湍流。通道的床的特征在于粗糙度元件,其尺寸可以是均匀的或不均匀的,并且可以形成通道床的规则或不规则的表面。假设粘性子层上方的湍流结构在规则和不规则的床层粗糙度上是相同的,对数定律(Log-Law)描述了这种结构。该结构按高度(与床的距离),摩擦速度,形成床粗糙度的元素的绝对尺寸以及由字母“ B”表示的系数来缩放。带有简单湍流模型的雷诺方程描述了明渠湍流,该模型基于各向同性而不是横截面的均匀涡流粘度的假设。涡流粘度通过增强的混合长度假说来描述。该模型还考虑了通道横截面的正常湍流应力的非各向同性特征。对于具有不规则且不同高度的形成河床层的粗糙单元,求解了明渠中稳定,抛物线形3D湍流的具有连续性方程的Reynolds方程。显示了如何定义该床的边界条件以及如何估算定义该床湍流结构的参数。数值模拟显示了由于边界不规则而引起的速度分布扰动。为了消除这些干扰,应用空间平均运算来获得等效的对数律速度曲线,即等效的剪切速度,等效的粗糙度元素大小和等效系数B。这表明由该等效速度定义的边界条件给出了合理的良好初速度分布以及二次流动模式。

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