首页> 外文期刊>Fluid mechanics research >Constructal Design of Rectangular Fin Intruded into Different Surfaces of Forced Convective Lid-Driven Cavity Flow
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Constructal Design of Rectangular Fin Intruded into Different Surfaces of Forced Convective Lid-Driven Cavity Flow

机译:强迫对流盖驱动腔流进入不同表面的矩形翅片的结构设计

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摘要

The present work shows a numerical study about laminar, steady and forced convective lid-driven square cavity flow with rectangular fin inserted on different cavity surfaces. The main purpose is to maximize the heat transfer between fin and cavity flow and evaluate geometry influence by means of Constructal Design. The problem is subject to two constraints: lid-driven cavity and intruded fin areas. The ratio between the fin and cavity areas is kept fixed (φ = 0.05). The investigated geometry has two degrees of freedom (DOFs), the aspect ratio of the cavity, which is H/L = 1, and the fin aspect ratio (H_1/L_1) which is swept in the range 0.1 ≤ H_1/L_1 ≤ 10. The effect of the fin geometry over the spatial-averaged Nusselt number Nu_H is investigated for several Reynolds numbers: Re_H = 10, 50, 100, 200, 500 and 1000. For all simulations the Prantdl number is fixed (Pr = 0.71). The fin is intruded in the middle point of three different surfaces of lid-driven cavity (upstream, downstream or lower). The conservation equations of mass, momentum and energy are numerically solved with the Finite Volume Method. As expected, fin geometry had strong influence over Nu_H for all evaluated Re_H. The highest Nu_H was obtained for fins intruded in the downstream surface for 50 ≤ Re_H ≤ 500, while for Re_H = 1000, the intrusion of the fin in the upstream surface led to the highest thermal performance, i. e., the best shape and placement of the fin depends on the magnitude of Re_H.
机译:本工作显示了关于层流,稳态和强迫对流盖驱动的方腔流动的数值研究,矩形翅片插入不同腔表面。主要目的是通过结构设计来最大化散热片和型腔之间的热传递并评估几何形状的影响。该问题受到两个约束:盖驱动腔和侵入的鳍片区域。散热片和型腔面积之比保持固定(φ= 0.05)。所研究的几何结构具有两个自由度(DOF),腔体的纵横比为H / L = 1,而鳍的纵横比(H_1 / L_1)则在0.1≤H_1 / L_1≤10的范围内扫过对于几个雷诺数,研究了鳍几何形状对空间平均Nusselt数Nu_H的影响:Re_H = 10、50、100、200、500和1000。对于所有模拟,Prantdl数都是固定的(Pr = 0.71)。鳍片侵入盖驱动腔的三个不同表面(上游,下游或下部)的中点。质量,动量和能量的守恒方程用有限体积法数值求解。不出所料,对于所有评估的Re_H,鳍片几何形状对Nu_H都有很大影响。在50≤Re_H≤500的情况下,进入下游表面的鳍片可获得最高的Nu_H,而对于Re_H = 1000,进入上游表面的鳍片可获得最高的热性能,即。例如,鳍的最佳形状和位置取决于Re_H的大小。

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