Supercritical Convection of Water in an Elongated Cavity at a Given Vertical Heat Flux

V. Sharifulin, T. Lyubimova
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Abstract

The supercritical modes of water convection are investigated at room temperature in an elongated horizontal cavityes, with a width-to-height ratios of 2 : 1 and 3 : 1. The Prandtl number is assumed to be equal to seven. A constant heat flux is set at the upper free and lower solid boundaries, and the lateral solid boundaries are assumed to be thermally insulated. Calculations carried out by the finite-difference method for values of the Rayleigh number exceeding the critical one by up to thirty times have shown that in the indicated interval of Rayleigh numbers in both cavities in the supercritical region, a single-vortex steady state is realized
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给定垂直热流密度下细长腔内水的超临界对流
研究了常温下水对流的超临界模式,研究了宽高比为2:1和3:1的细长水平空腔。假设普朗特数等于7。在上自由固体边界和下自由固体边界处设置恒定的热流密度,并假设固体的横向边界是绝热的。用有限差分法对超过临界值30倍的瑞利数进行了计算,结果表明,在超临界区两个空腔的瑞利数指定区间内,实现了单涡稳态
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