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Double-diffusive Marangoni convection in a rectangular cavity: Transition to chaos

机译:矩形腔中的双扩散Marangoni对流:过渡到混沌

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摘要

Transition to chaos in double-diffusive Marangoni convection in a rectangular cavity with horizontal temperature and concentration gradients is considered. Attention is restricted to the special case when the resultant thermal and solutal Marangoni effects are equal and opposing. Direct numerical simulation is used and some techniques from nonlinear dynamics are adopted to identify the different dynamic regimes. It is found that the supercritical solution branch takes a quasi-periodicity and phase locking route to chaos while the subcritical branch follows the Ruelle-Takens-Newhouse scenario. Transient intermittency in the supercritical branch is observed and physical instability mechanisms of the subcritical branch are identified.
机译:考虑在具有水平温度和浓度梯度的矩形腔中,在双扩散Marangoni对流中过渡到混沌。当热和溶质的马兰戈尼效应相等且相反时,注意仅限于特殊情况。使用直接数值模拟,并采用非线性动力学中的一些技术来识别不同的动力学状态。发现超临界解分支采用准周期和锁相路径来达到混沌,而次临界解遵循Ruelle-Takens-Newhouse场景。观察到超临界分支的瞬时间歇性,并确定了亚临界分支的物理不稳定性机制。

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