射流对多孔热沉的冲击数值研究

M. Thani, M. Ismael
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引用次数: 1

摘要

本数值研究的目的是通过散热来提高电子处理器的传热效率。采用多孔层覆盖金属翅片作为散热片的射流冲击技术。强迫对流和正常对流(由于浮力效应)被考虑在内。采用双方程模型(局部热非平衡LTNE)来描述多孔表面两相的能量方程。采用有限元法对这些方程进行离散化,得到数值解。为了使本研究更接近实际情况,在金属散热器下方采用恒热流密度边界条件。几何结构包括三个区域:自由流道、多孔层和金属细化散热器。为了模拟传热,采用等温线;流线和努塞尔数已被考虑。考察了雷诺数(Re = 100-900)、达西数(Da = 10-1-10-6)、理查德森数(Ri = 0.1-100)和孔隙度(ε = 0.85-0.95)等相关无因次参数的影响。结果表明,Re的增加和ε的降低会导致Nusselt数的增加。理查德森数低于100对Nu无显著影响。在r大于400时,努塞尔数与达西数成正比。Re从100增加到900,努塞尔数提高250%;ε从0.95降低到0.85,努塞尔数提高290%;Darcy数从10-6增加到10-1,努塞尔数提高13%。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Numerical Study of Jet Impingement on Heated Sink Covered by a Porous Layer
This numerical study aims to enhance the heat transfer efficiency by dissipating the heat Emitted from electronic processors. A jet impingement technique is utilized with porous layer covering a metal fin as a heat sink. Forced convection and normal convection (due to the buoyancy effect) are taken into consideration. The two equations model (Local Thermal Non-Equilibrium LTNE) employed to describe the energy equations of the two phases of the porous surface. Finite Element Method (FEM) used to discretize these equations to obtain the numerical solution. To make this study closest to the reality, constant heat flux boundary condition is applied underneath the metallic heat sink. The geometry comprises of three domains: Free flow channel, Porous layer and Metal fined heat sink. In order to simulate the heat transfer, isotherms; streamlines and Nusselt number have been considered. Investigation has been done by inspecting the effects of the pertinent non-dimensional parameters such as: Reynolds number (Re = 100-900), Darcy number (Da = 10-1-10-6), Richardson number (Ri = 0.1-100) and Porosity (ε = 0.85-0.95). The results show that increasing Re and decreasing ε lead to enhance Nusselt number. Richardson number below 100 has no significant effects on Nu. At Re above 400, Nusselt number proportional with Darcy number. The enhancement of Nusselt number is found to be 250 % by increasing Re from 100 to 900, 290 % by decreasing ε from 0.95 to 0.85 and about 13 % by increasing Darcy number from 10-6 to 10-1.
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