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Unsteady MHD Free Convection Flow of Casson Fluid over an Inclined Vertical Plate Embedded in a Porous Media

机译:不稳定的MHD在嵌入多孔介质中的倾斜垂直板上的Casson流体的自由对流流

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This paper deals, an unsteady magnetohydrodynamic heat transfer natural convection flow of non-Newtonian Casson fluid over an inclined vertical plate embedded in a porous media with the presence of boundary conditions such as oscillating velocity, constant wall temperature. The governing dimensionless boundary layer partial differential equations are reduced to simultaneous algebraic linear equation for velocity, temperature of Casson fluid through finite element method. Those equations are solved by Thomas algorithm after imposing the boundary conditions through MATLAB for analyzing the behavior of Casson fluid velocity and temperature with various physical parameters. Also analyzed the local skin-friction and rate of heat transfer. Compared the present results with earlier reported studies, the results are comprehensively authenticated and robust FEM.
机译:本文涉及一种不稳定的磁力流体动力传热自然对流,非牛顿腺体流体的倾斜垂直板在多孔介质中嵌入多孔介质,诸如振荡速度,恒定壁温。通过有限元方法,减少了控制无量子边界层偏微分方程,以同时代数线性方程,用于通过有限元法测定Casson流体的温度。在通过MATLAB施加边界条件后,通过MATLAB施加边界条件,以分析各种物理参数,这些方程由托马斯算法解决。还分析了局部皮肤摩擦和传热速率。与早期报告的研究相比,结果是全面认证和强大的有限元素的结果。

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