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MHD NATURAL CONVECTION IN A POROUS EQUILATERAL TRIANGULAR ENCLOSURE WITH A HEATED SQUARE BODY IN THE PRESENCE OF HEAT GENERATION

机译:存在热量的带有加热方形体的多孔等边三角形壳体中的MHD自然对流

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The present numerical work is performed to analyze the heat transfer and fluid flow due to free convection in a porous equilateral triangular enclosure with a heated square body in the presence of magnetic field and heat generation. The left inclined wall of the enclosure is adiabatic while the horizontal wall is heated at a uniform temperature; the lower portion of the right inclined wall is considered to be nonisothermal and the upper portion of the wall is cold. The square body is maintained at a constant temperature. The governing equations are solved numerically subject to appropriate boundary conditions by the finite element method using Galerkin's weighted residuals scheme. Results are presented by streamlines, isotherms, mean Nusselt numbers for the different parameters such as Hartmann number (Ha), heat generation (λ), and size of the square body (l_b). The Prandtl number (Pr) and Rayleigh number (Ra) are considered fixed. It is observed that the size of the body plays an important role with regard to the heat and fluid flow inside the cavity.
机译:进行本数值研究以分析存在磁场和热量的情况下,在带有加热的方体的多孔等边三角形外壳中,由于自由对流而产生的热传递和流体流动。外壳的左倾斜壁是绝热的,而水平壁则以均匀的温度加热。右倾斜壁的下部被认为是非等温的,壁的上部是冷的。方体保持恒温。使用Galerkin加权残差方案,通过有限元方法在有限的边界条件下对控制方程进行数值求解。结果由流线,等温线,不同参数(例如哈特曼数(Ha),生热(λ)和方体大小(l_b))的平均Nusselt数表示。普朗特数(Pr)和瑞利数(Ra)被认为是固定的。可以观察到,主体的尺寸对于空腔内部的热量和流体流动起着重要的作用。

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