A theoretical and computational study of the magneto hydrodynamic flow and free convection heat transfer in an electro-conductive polymer on the external su'/> Hydromagnetic Flow and Heat Transfer in a Williamson Non-Newtonian Fluid from a Horizontal Circular Cylinder with Newtonian Heating
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Hydromagnetic Flow and Heat Transfer in a Williamson Non-Newtonian Fluid from a Horizontal Circular Cylinder with Newtonian Heating

机译:来自牛顿加热水平圆柱体的威廉森非牛顿流体中的氢细流量和热传递

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AbstractA theoretical and computational study of the magneto hydrodynamic flow and free convection heat transfer in an electro-conductive polymer on the external surface of a horizontal circular cylinder under radial magnetic field is presented. The Williamson viscoelastic model is employed which is representative of certain industrial polymers. Newtonian heating is incorporated via appropriate boundary conditions as this represents better actual thermal materials processing operations. The non-dimensional, transformed boundary layer equations for momentum and energy are solved with the second order accurate implicit Keller box finite difference method under appropriate boundary conditions. Validation of the numerical solutions is achieved via benchmarking with earlier published results. The influence of Weissenberg number (ratio of the relaxation time of the fluid and time scale of the flow), magnetic body force parameter, stream wise variable and Prandtl number on thermofluid characteristics are studied graphically and via tables. A weak elevation in temperature accompanies increasing Weissenberg number whereas a significant acceleration in the flow is computed near the cylinder surface with increasing Weissenberg number. Nusselt number is reduced with increasing Weissenberg number. Skin friction is increased whereas Nusselt number is reduced with greater stream wise coordinate. The study is relevant to smart coating transport phenomena.
机译:<标题>抽象 ara id =“par1”>在径向磁场下水平圆筒外表面上的电导电聚合物中的磁动力流动和自由对流传热的理论和计算研究被表达。使用威廉森粘弹性模型,其代表某些工业聚合物。牛顿加热通过适当的边界条件并入,因为这代表了更好的实际热材料处理操作。在适当的边界条件下,用二阶精确隐式凯勒盒有限差分方法解决了用于动量和能量的非尺寸转换边界层方程。通过与早期发布结果的基准测试实现数值解决方案的验证。在图形和通过表格研究了Weissenberg数(流体流体的弛豫时间和流动的弛豫时间和流量的弛豫时间和流量的弛豫时间),磁体力参数,流明智变量和Prandtl号。温度伴随着伴随着Weissenberg的弱升高,而流动的显着加速度在气缸表面附近计算,随着Weissenberg号码的增加。随着Weissenberg号的增加,纽带数量减少。皮肤摩擦增加,而Nusselt数量减少了更大的流明智坐标。该研究与智能涂层运输现象相关。

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