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Effect of Inclination and of Darcy Number on Bifurcations and Thermal Transfer in a Square Porous Cavity

机译:倾角和达西数对方孔中分叉和传热的影响

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摘要

In the present work a numerical study of natural convection in air in a square cavity filled with a porous media, was carried out in order to analyze the effects of the inclination angle and the Darcy number on the roads toward the chaos. The horizontal wall of the cavity is adiabatic while the vertical walls, composed of two part of the same size, are maintained at different temperatures. The dimensionless transfer equations, expressed in terms of stream function and vorticity had been solved using the Alternating Direction Implicit Method (ADI) and the GAUSS elimination method. The different bifurcations had been represented by attractor in phase space and by amplitude spectrum. We have noticed that for an inclination angle equal to 30°, the scenario of the roads towards the chaos is in agreement with the one of Feigen Baum. For the inclination angle equal to 60°, the scenario is that of Ruelle and Takens which is by quasi periodicity.
机译:在本工作中,对充满多孔介质的方腔中空气中自然对流进行了数值研究,以分析倾斜角和达西数对通往混乱道路的影响。空腔的水平壁是绝热的,而由相同大小的两个部分组成的垂直壁则保持在不同的温度下。已使用交替方向隐式方法(ADI)和GAUSS消除方法求解了用流函数和涡度表示的无量纲传递方程。不同的分叉由相空间中的吸引子和幅度谱表示。我们已经注意到,对于等于30°的倾斜角,通往混乱道路的场景与Feigen Baum的场景一致。对于等于60°的倾斜角,场景是Ruelle和Takens的场景,这是准周期性的。

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