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Effect of thermal radiation and magnetic field on heat transfer of SWCNT/water nanofluid inside a partially heated hexagonal cavity

机译:热辐射和磁场对部分加热的六方腔内SWCNT/水纳米流体传热的影响

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摘要

The interaction between the magneto-hydrodynamic buoyant convection and the radiation in a partly heated hexagonal enclosed space filled with SWCNTs/water nanoliquid was inspected in the current work for the first time. The lowermost wall of the enclosed space was partially heated, while the other regions of this wall were presumed thermally insulated. The upper wall was considered insulated also. The four inclined walls of the enclosed space were maintained at a constant cold temperature. A magnetic field with magnitude, B_o is enforced on the enclosed space. The enclosed space was included inside it a concave hexagonal shaped body under three different conditions at its boundary namely (cold, adiabatic and heated). The outcomes of the present work are obtained for diverse Hart-mann number, Rayleigh number varied as 10~4≤Ra≤10~6, heated region length varied as 0.1≤L_r≤0.4, various conditions of the internal hexagonal body (cold, adiabatic and heated), solid volume fraction diverse as 0≤φ≤0.04 and radiation parameter varied as 0≤R_d≤1. In the present work, the standard Galerkin finite element method (SGFEM) is employed to model the fluid flow and heat transfer. It is established that the Nusselt number along the heated bottom wall of the hexagonal enclosed space (Nu_(out)) rises as Rayleigh number rises. The same increasing is seen for the velocity distribution along vertically mean position. The stream function and Nu_(out) decrease as the Hartmann number increases. The stream function, temperature and velocity have the maximum profiles at the heated condition followed by the adiabatic one, while the cold condition has the minimum profile.
机译:在目前的工作中首次检查了充满SWCNTs/水纳米液体的部分加热六边形封闭空间中磁流体动力浮力对流与辐射之间的相互作用。封闭空间的最下层墙壁被部分加热,而这堵墙的其他区域则被认为是隔热的。上墙也被认为是绝缘的。封闭空间的四个倾斜壁保持在恒定的低温下。在封闭空间上施加具有大小B_o的磁场。封闭空间内部包括一个凹形的六边形物体,在其边界处的三种不同条件下,即(冷、绝热和加热)。本研究结果包括:不同哈特曼数、瑞利数变化为10~4≤Ra≤10~6,加热区长度变化为0.1≤L_r≤0.4,内部六边形体的各种条件(冷、绝热和加热),固体体积分数变化为0≤φ≤0.04,辐射参数变化为0≤R_d≤1。本文采用标准Galerkin有限元法(SGFEM)对流体流动和传热进行建模。可以确定,沿六边形封闭空间加热底壁的努塞尔数(Nu_(out))随着瑞利数的增加而上升。沿垂直平均位置的速度分布也出现了同样的增加。流函数和 Nu_(out) 随着 Hartmann 数的增加而减小。在加热条件函数、温度和速度具有最大剖面,其次是绝热状态,而在寒冷条件下具有最小剖面。

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