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Stabilization of Thin Liquid Films Flowing over Locally Heated Surfaces via Substrate Topography

机译:通过基板形貌在局部加热表面上流动的薄液膜的稳定性

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摘要

A long-wave lubrication analysis is used to study the influence of topographical features on the linear stability of noninertial coating flows over a locally heated surface. Thin liquid films flowing over surfaces with localized heating develop a pronounced ridge at the upstream edge of the heater. This ridge becomes unstable to transverse perturbations above a critical Marangoni number and evolves into an array of rivulets even in the limit of noninertial flow. Similar fluid ridges form near topographical variations on isothermal surfaces, but these ridges are stable to perturbations. The influence of basic topographical features on the stability of the locally heated film is analyzed. In contrast to its destabilizing influence on liquid films resting on heated, horizontal walls, even such nonoptimized topography is found to be effective at stabilizing the flowing film with respect to rivulet formation and subsequent rupture. Optimal topographical features that suppress variations in the free-surface shape are also determined. The critical Marangoni number at the instability threshold increases substantially with appropriate topography even for nonzero Biot numbers. An energy analysis is used to provide insight into the mechanism by which the topography stabilizes the flow. Because the stabilizing effect of the topographical features is only weakly sensitive to the governing parameters and particular temperature profile, the use of such features could be a simple alternative in applications to more complicated methods of stabilization.
机译:使用长波润滑分析来研究地形特征对局部加热表面上非惯性涂层流动的线性稳定性的影响。在局部加热下流过表面的液体薄膜在加热器的上游边缘形成明显的凸脊。该脊对于临界Marangoni数以上的横向扰动变得不稳定,即使在非惯性流的极限下,也会演变成一系列小流。类似的流体脊在等温表面上形成接近地形的变化,但是这些脊对扰动是稳定的。分析了基本地形特征对局部加热薄膜稳定性的影响。与它对放置在加热的水平壁上的液膜的不稳定影响相反,甚至发现这种非优化的形貌对于稳定流动膜​​的小溪形成和随后的破裂也是有效的。还确定了抑制自由表面形状变化的最佳地形特征。即使对于非零比奥数,在适当的形貌下,在不稳定性阈值处的临界Marangoni数也会大大增加。能量分析用于洞察地形稳定流动的机理。因为地形特征的稳定作用仅对控制参数和特定温度曲线敏感,所以在应用更复杂的稳定方法时,使用这些特征可能是一种简单的替代方法。

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    Tiwari, N; Davis, JM;

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  • 年度 2010
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