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A 3D finite volume method for the prediction of a supercritical fluid buoyant flow in a differentially heated cavity

机译:一种3D有限体积方法,用于预测差热腔中的超临界流体浮力流

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This paper describes a three-dimensional finite volume method for the prediction of supercritical fluid buoyant flows in heated enclosures. The space and the time accuracies of the method are checked on an exact analytical solution, and the solver is validated for several benchmark tests for natural convection inside a differentially heated cavity both in the Boussinesq and in the low Mach number approximations. Then, the influence of the linearization of the van der Waals equation of state on the global convergence is discussed. Comparisons, based on the Rayleigh number, between the supercritical fluid and the perfect gas flows in a side heated cavity, show many similarities in the thermal equilibria and considerable differences in the transient behaviours.
机译:本文介绍了一种三维有限体积方法,用于预测加热壳体中的超临​​界流体浮力流。在精确的解析解决方案上检查了该方法的空间和时间准确性,并针对Boussinesq和低马赫数逼近中的差热腔内自然对流进行了几次基准测试,验证了该求解器的有效性。然后,讨论了范德华状态方程线性化对全局收敛性的影响。基于瑞利数的比较,在超临界流体和侧加热腔中的理想气体流之间进行了比较,结果显示出热平衡方面的许多相似之处,以及瞬态行为方面的显着差异。

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