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Numerical predictions of turbulent flow and heat transfer in circular pipes using a low Reynolds number two-equation model of turbulence

机译:低雷诺数二方程模型湍流湍流流动和圆形管热传热的数值预测

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The present paper is concerned with the numerical simulations of the turbulent flow and heat transfer in circular pipes using a low Reynolds number model for turbulence kinetic energy and its dissipation rate. Unlike the high Reynolds number turbulence models, the present solution procedure requires no special treatments near the pipe walls; i.e., no wall functions are needed to simulate the turbulent flow and heat transfer at the pipe walls. It is well known that the type of the wall function has been criticized on the basis that the obtained solution is essentially dependent on some adjustable tuning model constants. The present low Reynolds number model takes the solution up to the walls without any abrupt changes in the axial velocity and temperature profiles. Finite-volume equations are derived for the conservation equations of the mass continuity, axial and radial velocity components, temperature, turbulence kinetic energy and its dissipation rate. The resulting finite-volume equations are solved iteratively using a tri-diagonal matrix algorithm. The obtained results are considered converged when the errors are less than 0.1 percent. The converged radial profiles of the gas temperature, the axial velocity and the axial profiles of the Nusselt number, mean bulk temperature and wall heat flux are presented for six fixed values of the Reynolds numbers. Moreover, the axial profiles of the Nusselt number are presented for six values of the Reynolds number. The agreement between the present results and the corresponding standard analytical and numerical data is very good.
机译:本文涉及使用低雷诺数模型进行湍流动能的圆形管道湍流流动和传热的数值模拟及其耗散速率。与高雷诺数湍流模型不同,本解决方案手术不需要在管壁附近的特殊处理;即,不需要墙壁功能来模拟管壁的湍流和传热。众所周知,墙壁函数的类型是在基本上取决于一些可调调谐模型常数的批评。当前低雷诺数模型将溶液置于壁上而没有轴向速度和温度轮廓的任何突然变化。为块状连续性,轴向和径向速度分量,温度,湍流动能及其耗散速率的节约方程导出有限体积方程。使用三对角线矩阵算法迭代地解决得到的有限体积方程。当误差小于0.1%时,所获得的结果被认为会聚。诸如纽约雷诺数的六个固定值,叙述的气体温度,轴向速度和轴向剖视图,轴向数量,均值散装温度和壁热通量的融合径向分布。此外,举出纽约乐队数量的六个值的氮数值的轴向轮廓。本结果与相应的标准分析和数值数据之间的协议非常好。

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