Numerical and experimental study of steady state free convection generated by constant heat flux in tilted hemispherical cavities

被引:34
作者
Bairi, A. [1 ]
Garcia de Maria, J. M. [2 ]
机构
[1] Univ Paris Ouest, LTIE, GTE EA 4415, F-92410 Ville Davray, France
[2] Univ Politecn Madrid, Dept Fis Aplicada, E-28012 Madrid, Spain
关键词
Heat transfer; Natural convection; Tilted hemispherical cavities; High Rayleigh numbers; Experimental approach; CFD; Engineering applications; NATURAL-CONVECTION;
D O I
10.1016/j.ijheatmasstransfer.2013.07.038
中图分类号
O414.1 [热力学];
学科分类号
摘要
Steady-state natural convection taking place in hemispherical air-filled cavities is presented in this work. The circular base of the hemispherical cavity is the hot active wall subjected to a constant heat flux. The closing dome is maintained isothermal at a lower temperature and acts as a cold wall. This cavity can be inclined at an angle alpha between 0 degrees (hot wall horizontal) and 90 degrees (hot wall vertical) in steps of 15 degrees. The problem is studied both experimentally and numerically. Measurements of thermal variables are taken on an experimental assembly at steady state in order to characterize the heat exchanges at the hot wall. The Rayleigh number resulting from the experimental parameters varies between 3.44 x 10(5) and 2.83 x 10(7). The numerical study covers a larger Ra range, between 10(4) and 5 x 10(7). Calculations performed using the finite volume method complement the experimental results by examining also the dynamic aspects. The mathematical model used is validated by measurements. Differences between the two approaches are found to be relatively low, always within the uncertainties of the experimental data. The comparison with previous published works dealing with the horizontal cavity is also satisfactory. The resulting thermal and dynamic fields are presented for all the angles treated. Correlations between average Nusselt and Rayleigh numbers are proposed to quantify the convective exchanges for engineering applications. (C) 2013 Elsevier Ltd. All rights reserved.
引用
收藏
页码:355 / 365
页数:11
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