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Heat and Mass Transfer on MHD Flow of a Viscoelastic Fluid through Porous Media over a Shrinking Sheet

机译:粘弹性流体通过缩孔板上多孔介质的MHD流的传热和传质

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摘要

An attempt has been made to study the heat and mass transfer effect in a boundary layer flow through porous medium of an electrically conducting viscoelastic fluid over a shrinking sheet subject to transverse magnetic field in the presence of heat source. Effects of radiation, viscous dissipation, and uniform heat sink on the heat transfer have been considered. The method of solution involves similarity transformation. The coupled nonlinear partial differential equations representing momentum, concentration, and nonhomogenous heat equation are reduced into a set of nonlinear ordinary differential equations. The transformed equations are solved by applying Kummer's function. The exact solution of temperature field is obtained for power-law surface temperature (PST) as well as power-law heat flux (PHF) boundary condition. The interaction of magnetic field is proved to be counterproductive in enhancing velocity and concentration distribution, whereas presence of porous matrix reduces the temperature field at all points.
机译:已经尝试研究在存在热源的情况下在经受横向磁场作用的收缩片上流经导电粘弹性流体的多孔介质的边界层流中的传热和传质效果。已经考虑了辐射,粘性耗散和均匀散热片对热传递的影响。解决方法涉及相似度转换。表示动量,浓度和非均匀热方程的耦合非线性偏微分方程被简化为一组非线性常微分方程。变换后的方程通过应用Kummer函数求解。对于幂律表面温度(PST)以及幂律热通量(PHF)边界条件,可以获得温度场的精确解。磁场的相互作用被证明在提高速度和浓度分布方面起相反的作用,而多孔基质的存在降低了所有点的温度场。

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