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Double-Diffusive Convection for a Non-Newtonian Fluid Flow Past a Permeable Surface Embedded in a Porous Medium with Uniform Heat and Mass Fluxes

机译:用于非牛顿流体流过嵌入多孔介质中的渗透表面的双扩散对流,其具有均匀的热量和质量通量

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The problem of steady, laminar, double-diffusive mixed convective flow of a non-Newtonian power-law fluid past a vertical semi-infinite permeable surface embedded in a porous medium with uniform heat and mass fluxes. A mixed convection parameter for the entire range of free-forced-mixed convection is employed and a set of nonsimilar equations are obtained. These equations are solved numerically by an efficient implicit, iterative, finitedifference method. The obtained results are checked against previously published work for special cases of the problem and are found to be in good agreement. A parametric study illustrating the influence of the concentration to thermal buoyancy ratio, power-law fluid viscosity index, mixed convection parameter, suction or injection parameter and the Lewis number on the local Nusselt and the Sherwood numbers is conducted. The obtained results are shown graphically and the physical aspects of the problem are discussed.
机译:非牛顿功率法流体的稳定,层状,双扩散混合对流流动的问题经过嵌入在多孔介质中的垂直半无限渗透表面,具有均匀的热量和质量通量。 采用用于整个自由强制混合对流的混合对流参数,并获得一组非正式方程。 这些方程通过有效的隐含,迭代,FinitedIfference方法来数值解决。 将获得所获得的结果,针对先前公布的问题的特殊情况,并被发现符合良好的一致性。 参数研究说明浓度对热浮力比,电力法流体粘度指数,混合对流参数,吸入或注射参数以及局部Nusselt和舍伍德数的lewis号的影响。 所得结果以图形方式示出,讨论了问题的物理方面。

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