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Numerical study of the transition toward chaos of two-dimensional natural convection within a square cavity

机译:方腔内二维自然对流向混沌过渡的数值研究

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The authors present the results of a numerical study involving unsteady natural convection inside an air-filled square cavity, heated from two opposite sides and cooled from the other two sides. The behavior of the system with increasing Rayleigh number is analyzed. Results obtained using centered finite differences (CFD), Patankar, and QUICK methods are compared. The last method has been found to yield results similar to the other two but with much less computational effort. This article confirms and expands our previously published study, in which the CFD method was used. Using the QUICK method, the authors show that the system transits from a fixed point toward chaos via a limit cycle, a period-doubling cascade, periodic windows, and tangential bifurcations.
机译:作者介绍了一个数值研究的结果,该数值研究涉及一个充满空气的方腔内部的不稳定自然对流,该自然对流从相对的两个侧面加热,而从另外两个侧面冷却。分析了瑞利数增加时系统的行为。比较使用中心有限差分(CFD),Patankar和QUICK方法获得的结果。已发现最后一种方法产生的结果与其他两种方法相似,但计算量却少得多。本文证实并扩展了我们先前使用CFD方法发表的研究。作者使用QUICK方法表明,系统通过一个极限环,一个倍增的级联,周期性的窗口和切向分叉从一个固定点过渡到混沌。

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