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Numerical study of non-Newtonian polymeric boundary layer flow and heat transfer from a permeable horizontal isothermal cylinder

机译:非牛顿聚合物边界层从可渗透水平等温圆柱体流动和传热的数值研究

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摘要

In this article, we investigate the nonlinear steady state boundary layer flow and heat transfer of an incompressible Jeffery non-Newtonian fluid from a permeable horizontal isothermal cylinder. The transformed conservation equations are solved numerically subject to physically appropriate boundary conditions using a versatile, implicit, finite-difference technique. The numerical code is validated with previous studies. The influence of a number of emerging non-dimensional parameters, namely with Deborah number (De), surface suction parameter (S), Prandtl number (Pr), ratio of relaxation to retardation times (λ) and dimensionless tangential coordinate (ξ) on velocity and temperature evolution in the boundary layer regime are examined in detail. Furthermore, the effects of these parameters on surface heat transfer rate and local skin friction are also investigated. It is found that the velocity is reduced with increasing Deborah number whereas temperature is enhanced. Increasing λ enhances the velocity but reduces the temperature. The heat transfer rates is found to be depressed with increasing Deborah number, De, and enhanced with increasing λ. Local skin friction is found to be decreased with a rise in Deborah number whereas it is elevated with increasing values of relaxation to retardation time ratio (λ). Increasing suction decelerates the flow and cools the boundary layer i.e. reduces temperatures. With increasing tangential coordinate, the flow is also decelerated whereas the temperatures are enhanced. The simulation is relevant to polymer coating thermal processing. Polymeric enrobing flows are important in industrial manufacturing technology and process systems. Such flows are non-Newtonian. Motivated by such applications, we did the present problem.
机译:在本文中,我们研究了来自可渗透水平等温圆柱体的不可压缩Jeffery非牛顿流体的非线性稳态边界层流动和热传递。使用通用的,隐式的,有限差分技术,在物理上适合边界条件的条件下,对变换后的守恒方程进行数值求解。该数字代码已经过先前的研究验证。许多新兴的无量纲参数(如Deborah数(De),表面吸力参数(S),Prandtl数(Pr),弛豫与延迟时间的比(λ)和无量纲切向坐标(ξ))的影响详细研究了边界层区域的速度和温度演化。此外,还研究了这些参数对表面传热速率和局部皮肤摩擦的影响。发现随着Deborah数的增加速度降低,而温度升高。增大λ可以提高速度,但可以降低温度。发现传热速率随着Deborah数De的增加而降低,而随着λ的增加而提高。发现局部皮肤摩擦随着Deborah数的增加而减小,而随着松弛与延迟时间之比(λ)的值增加而增加。吸力的增加会降低流量并冷却边界层,即降低温度。随着切线坐标的增加,流量也会减慢,而温度会升高。该模拟与聚合物涂层热处理有关。聚合物包胶流在工业制造技术和工艺系统中很重要。这样的流动是非牛顿的。受此类应用的启发,我们解决了当前的问题。

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