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Forced convective heat transfer from spheres to Newtonian fluids in steady axisymmetric flow regime with velocity slip at fluid-solid interface

机译:在稳态轴对称流动状态下,从球体到牛顿流体的强制对流换热,在液-固界面处有速度滑移

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摘要

The heat transfer phenomenon of spherical particles in Newtonian fluids with velocity slip and uniform thermal boundary condition at the fluid solid interface has been numerically investigated using a computational fluid dynamics (CFD) based in-house solver. At the interface linear slip velocity boundary condition has been adopted. The dimensionless continuity, momentum and energy equations along with the appropriate non-dimensional boundary conditions are solved by a segregated approach. This numerical procedure is a finite difference method based CFD solver implemented on a staggered grid arrangement in spherical coordinates. The convective and diffusive terms are discretized using the quadratic upstream interpolation for convective kinematics and a second order central differencing scheme respectively. Prior to obtaining new results, the present numerical solver is extensively validated by comparing the present values of the average Nusselt numbers with the existing literature values for either extreme values of the slip conditions, i.e., for fully slip and no-slip conditions. Further new results are obtained over the range of conditions as the Reynolds number, Re = 0.1-200; the Prandtl number, Pr = 1-100; and dimensionless slip parameter, lambda = 0.01-100. The effects of these parameters on the isotherm contours and the local and average Nusselt numbers are thoroughly discussed and finally on the basis of present numerical results (196 data points), an empirical correlation is proposed for the average Nusselt numbers of single spheres with velocity slip at the interface as function of Re, Pe, and lambda. (C) 2016 Elsevier Masson SAS. All rights reserved.
机译:牛顿流体在流体固体界面处具有速度滑移和均匀的热边界条件的球形颗粒的传热现象已使用基于计算流体动力学(CFD)的内部求解器进行了数值研究。在界面处采用线性滑移速度边界条件。无量纲的连续性,动量和能量方程以及适当的无量纲边界条件通过隔离方法求解。该数值过程是基于CFD有限差分法的求解器,实现于球坐标系中的交错网格排列。对流运动学和二阶中心差分方案分别使用二次上游插值离散对流和扩散项。在获得新结果之前,通过将平均努塞尔数的当前值与现有文献值进行比较,以验证滑移条件的两个极端值,即完全滑移和无滑移条件,从而对本数值求解器进行了广泛的验证。在雷诺数条件下,Re = 0.1-200;在条件范围内,获得了其他新结果。 Prandtl数,Pr = 1-100;和无量纲滑移参数,λ= 0.01-100。彻底讨论了这些参数对等温线等值线以及局部和平均Nusselt数的影响,最后在现有数值结果(196个数据点)的基础上,提出了具有速度滑移的单个球体的平均Nusselt数的经验相关性在界面上作为Re,Pe和lambda的函数。 (C)2016 Elsevier Masson SAS。版权所有。

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