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首页> 外文期刊>Journal of porous media >DOUBLE-DIFFUSIVE NATURAL CONVECTION IN A SQUARE POROUS CAVITY WITH SINUSOIDAL DISTRIBUTIONS SIDE WALLS FILLED WITH A NANOFLUID
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DOUBLE-DIFFUSIVE NATURAL CONVECTION IN A SQUARE POROUS CAVITY WITH SINUSOIDAL DISTRIBUTIONS SIDE WALLS FILLED WITH A NANOFLUID

机译:双扩散自然对流在方形多孔腔中,具有侧壁的正弦分布侧壁填充有纳米流体

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摘要

Double-diffusive convection of a nanofluid in a square cavity filled with a porous medium using Buongiorno's mathematical model is numerically investigated. Sinusoidal temperature and concentration distributions on both side walls are considered, while the gradients of temperature and concentration are taken to be equal to zero on the horizontal walls. The nanofluid particle fraction on the boundary is passively controlled. The governing equations and boundary conditions are introduced in dimensional form and then converted to dimensionless form using suitable dimensionless parameters. The resulting system of equations is solved numerically using a collocated finite volume method with the SIMPLE technique. The obtained data are presented in terms of streamlines, isotherms, isoconcentration, and rescaled nanoparticle volume fraction contours as well as profiles of the velocity components, temperature, concentration, and rescaled nanoparticle volume fraction at the enclosure midsection and local Nusselt number at the heated wall. Comparisons with previously published work are formed and found in very good agreement. It is found that the activity of the nanofluid motion is reduced as the buoyancy ratio is increased.
机译:在数值上研究了使用Buongiorno的数学模型的填充有多孔介质的方腔中纳米流体的双扩散对流。考虑两个侧壁上的正弦温度和浓度分布,而温度和浓度的梯度被认为在水平壁上等于零。边界上的纳米流体颗粒部分被动地控制。控制方程和边界条件以尺寸形式引入,然后使用合适的无量纲参数转换为无量纲形式。使用简单的技术使用并置的有限体积法在数值上求解所得等式系统。所获得的数据以精简,等温物,异核浓缩和重新纳米颗粒体积分数轮廓以及速度分量,温度,浓度和重新纳米颗粒体积分数的型在加热壁上的速度分量,温度,浓度和重新纳米颗粒体积分数。 。与先前发表的工作的比较是在非常良好的协议中形成的。发现随着浮力比增加,纳米流体运动的活性减小。

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