首页> 外文会议>MIT Conference on Computational Fluid and Solid Mechanics Vol.2 Jun 12-15, 2001 >Finite element solutions for natural convection flows in a tall rectangular cavity
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Finite element solutions for natural convection flows in a tall rectangular cavity

机译:高矩形腔中自然对流流动的有限元解

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摘要

Two Bubnov-Galerkin, finite element solutions are proposed for the 8:1 differentially-heated cavity problem, at Pr = 0.71 and Ra = 3.4 X 10~5. The first solution is based on a velocity-pressure algorithm, characterized by equal order interpolations of velocity and pressure variables. The second solution is based on a streamfunction-vorticity formulation. In both solutions the governing differential equations are dealt with sequentially, and a Crank-Nicolson finite difference procedure is employed to march ahead in time.
机译:针对8:1差热腔问题,提出了两个Bubnov-Galerkin有限元解决方案,分别为Pr = 0.71和Ra = 3.4 X 10〜5。第一种解决方案基于速度-压力算法,其特征在于速度和压力变量的等阶插值。第二种解决方案基于流函数涡度公式。在这两种解决方案中,控制微分方程都是按顺序处理的,并且采用了Crank-Nicolson有限差分程序来及时进行。

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