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Chaotic and periodic natural convection for moderate and high Prandtl numbers in a porous layer subject to vibrations

机译:混沌和周期性自然对流,适用于受振动影响的多孔层中的中等和高普朗特数

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摘要

The analysis of natural convection for moderate and high Prandtl numbers in afluid-saturated porous layer heated from below and subject to vibrations is presented with atwofold objective. First, it aims at investigating the significance of including a time derivativeterm in Darcy’s equation when wave phenomena are being considered. Second, it isdedicated to reporting results related to the route to chaos formoderate and high Prandtl numberconvection. The results present conclusive evidence indicating that the time derivativeterm in Darcy’s equation cannot be neglected when wave phenomena are being consideredeven when the coefficient to this term is extremely small. The results also show occasionalchaotic “bursts” at specific values (or small range of values) of the scaled Rayleigh number,R, exceeding some threshold. This behavior is quite distinct from the case without forcedvibrations, when the chaotic solution occupies a wide range of R values, interrupted only byperiodic “bursts.” Periodic and chaotic solution alternate as the value of the scaled Rayleighnumber varies.
机译:双重目的分析了从下方加热并受振动影响的饱和流体多孔层中中等和高普朗特数的自然对流。首先,它旨在研究在考虑波动现象时在达西方程式中包含一个时间导数项的重要性。其次,它致力于报告与通向中等和高普朗特数对流的混沌路线有关的结果。结果提供了确凿的证据,表明即使考虑波浪现象,即使达西方程中的时间导数项的系数非常小,也不能忽略该时间导数项。结果还显示,在缩放的瑞利数R的特定值(或较小范围的值)上,偶尔出现“突发”,超过某个阈值。这种行为与无强迫振动的情况截然不同,后者的混沌解决方案占据了很大的R值,仅被周期性的“爆发”打断了。随着缩放的瑞利数的值变化,周期解和混沌解交替出现。

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