首页> 外文期刊>International Journal of Heat and Mass Transfer >Effect of two isothermal obstacles on the natural convection of nanofluid in the presence of magnetic field inside an enclosure with sinusoidal wall temperature distribution
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Effect of two isothermal obstacles on the natural convection of nanofluid in the presence of magnetic field inside an enclosure with sinusoidal wall temperature distribution

机译:在具有正弦波壁温分布的外壳内部存在磁场的情况下,两个等温障碍对纳米流体的自然对流的影响

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In this study, the effect of magnetic field on the natural convection of Al2O3-water nanofluid inside a square enclosure with isothermal obstacles and sinusoidal wall temperature distribution has been numerically studied. The sidewalls were subject to sinusoidal boundary conditions, while the top and bottom walls were insulated. Two isothermal heat sources were implemented within the enclosure at the same distance from the center. The governing equations were transformed into the algebraic form using finite volume method and were then simultaneously solved using the SIMPLE algorithm. The proposed model by Vajjha was used to calculate the coefficient of thermal conductivity by taking Brownian motion of particles into account. In this study, the effect of Rayleigh number, aspect ratio, Hartmann number, direction change of applied magnetic field, and the volumetric percentage of nanoparticles was investigated. The results indicated that by increasing the Hartmann number, the fluid velocity as well as the Nusselt number decreased at all volumetric fractions of nanoparticles. An increase in the volumetric fraction of nanoparticles increased the Nusselt number, so that at a nanoparticle concentration of 6%, the mean Nusselt number increased by 9.04% compared to that of the base fluid. Moreover, the Nusselt number increased by increasing the magnetic field angle and the Rayleigh number, while it decreased as the aspect ratio was increased.
机译:在这项研究中,已对具有等温障碍和正弦壁温度分布的方形外壳内部磁场对Al2O3-水纳米流体的自然对流的影响进行了数值研究。侧壁受到正弦边界条件的影响,而顶壁和底壁是绝缘的。在外壳内与中心距离相同的地方设置了两个等温热源。使用有限体积方法将控制方程转换为代数形式,然后使用SIMPLE算法同时求解。 Vajjha提出的模型用于通过考虑颗粒的布朗运动来计算导热系数。在这项研究中,研究了瑞利数,纵横比,哈特曼数,施加磁场的方向变化以及纳米粒子的体积百分比的影响。结果表明,通过增加Hartmann数,纳米粒子所有体积分数的流体速度和Nusselt数均降低。纳米颗粒体积分数的增加会增加Nusselt数,因此,在纳米颗粒浓度为6%时,平均Nusselt数与基础流体相比增加了9.04%。此外,努塞尔数通过增加磁场角和瑞利数而增加,而随着纵横比的增加而减小。

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