期刊文献+

薄液膜二维表面驻波的流动稳定性研究 被引量:6

Flow Stability Investigation of Two-dimensional Surface Stationary Waves on a Thin Liquid Film
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摘要 驻波作为薄液膜表面波中的一种波 ,其流动稳定性受界面热不平衡效应的影响。基于边界层理论和界面热不平衡效应 ,推导出沿倾斜璧面下降的在蒸发、等温和冷凝状态下普遍适用的二维表面驻波空间稳定性方程 ,从理论上深入分析了热不平衡效应、流体物性、壁面倾角和雷诺数对驻波稳定性的影响。研究表明 :热不平衡效应对驻波稳定性的影响仅在小雷诺数下较为明显 ,在高雷诺数下 ,稳定性主要取决于惯性力和粘性力 ; The flow stability of stationary waves, a kind of surface wave on a thin-liquid film, is subject to the influence of thermal non-equilibrium effect at a vapor-liquid interface. On the basis of boundary layer theory and thermal non-equilibrium effect derived is a spatial stability equation of the two-dimensional surface stationary waves universally applicable on evaporating, isothermal or condensing liquid films draining down along an inclined wall. From a theoretical viewpoint an in-depth analysis was conducted of the influence of thermal non-equilibrium effect, fluid physical properties, wall surface inclination angle and Reynolds number on the stability of stationary waves. The results of the study indicate that the influence of thermal non-equilibrium effect on the stability of the stationary waves is relatively significant only under small Reynolds numbers. At higher Reynolds numbers the stability is mainly dependent on inertial force and viscosity force. In the whole range of Reynolds number, fluid physical properties and wall surface inclination angle all play a very conspicuous role.
出处 《热能动力工程》 CAS CSCD 北大核心 2004年第6期589-592,共4页 Journal of Engineering for Thermal Energy and Power
基金 教育部高等学校博士学科点专项科研基金资助项目 (1 9990 0 790 2 ) 华北电力大学博士学位教师科研基金资助项目 (0 931 0 0 1 4)
关键词 蒸发 冷却 热不平衡效应 薄液膜 驻波 稳定l生 evaporation, cooling, thermal non-equilibrium effect, thin liquid film, stationary wave, stability
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参考文献7

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同被引文献50

  • 1Jian Lin Liu Xi Qiao Feng Shou Wen Yu.Morphology of liquid drops and thin films on a solid surface with sinusoidal microstructures[J].Acta Mechanica Sinica,2006,22(4):315-322. 被引量:6
  • 2张营,叶学民,王松岭,李春曦,张泰岩.剪切液膜线性化稳定方程[J].华北电力大学学报(自然科学版),2007,34(1):55-58. 被引量:5
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  • 7Nguyen L T, Balakotaiah V. Modeling and experimental studies of wave evolution on flee failing viscous films [J]. Phys. Fluids, 2000,12 (7): 2236-2256.
  • 8Takeshi O. Surface equation of falling film flows with moderate Reynolds number and large but finite Weber number [J]. Phys. Fluids. 1999,11 (11): 327-3269.
  • 9Yu L Q, Wasden F K, Dukler A E. Nonlinear evolution of waves on falling films at high Reynolds numbers [J]. Phys. Fluid, 1995,7 (8): 1886-1902.
  • 10Ye X M, Yan W P. Linear temporal and spatial stability formulations of two-dimensional surface waves on evaporating, isothermal, or condensing liquid films [J]. Heat Transfer - Asian Research. 2005, 34 (4): 243-257.

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