将构造理论应用于建造插入受强制对流影响的通道中的加热块排列结构

Diego Mion do Carmo, Liércio André Isoldi, Luiz Alberto Oliveira Rocha, M. Errera, Elizaldo Domingues dos Santos
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引用次数: 0

摘要

这项工作展示了对安装在通道表面上的块的几何排列结构的分析,这些块受层流、不可压缩流的影响,在二维域中具有强制对流。施工是通过基于系统性能指标的施工函数进行的,即从布置到流体流动的传热速率。对于排列的组装,采用了一种基于建构理论原则的方法。为了解决对流问题,采用有限体积法求解质量、动量和能量守恒方程,更精确地使用FLUENT软件求解。这项工作的目的是了解阵列的初始块(N = 3块)是如何在强制对流流动中被通道占据的区域内发生的,雷诺数和普朗特数分别为ReH = 100和Pr = 0.71。与N = 1时相比,N = 2时的最佳和最差情况分别增加了93.21%和28.59%。结果表明,块间动量最大(强化对流换热系数)、热边界层间相互作用最小的结构具有最佳的热性能,这符合缺陷优化分布的原则。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Application of constructal theory for the construction of an arrangement of heated blocks inserted in a channel subject to flows with forced convection
This work shows an analysis of the construction of the geometric arrangement of blocks mounted on the surfaces of a channel subject to a laminar, incompressible flow, with forced convection in a two-dimensional domain. The construction is carried out through a construction function based on the system performance indicator, i.e., the heat transfer rate from the arrangement to the fluid flow. For the assembly of the arrangement, a methodology based on the principles of the Constructal Theory is used. To solve the convection problem, the mass, momentum and energy conservation equations are solved with the Finite Volume Method, more precisely using the FLUENT software. The objective of this work is to understand how the construction of the initial blocks of the array (N = 3 blocks) occurs in an area occupied by the channel in flows with forced convection and Reynolds and Prandtl numbers of ReH  = 100 and Pr = 0.71. The best and worst cases for N = 2 led to an increase of 93.21% and 28.59%, respectively, compared to the N = 1 case. Results demonstrated that the construction that led to the best thermal performance was the configuration where there is the highest momentum between blocks (intensifying the convective heat transfer coefficient) and with the lowest interaction between the thermal boundary layers, which is in agreement with the principle of optimal distribution of imperfections.
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