CLC number: TQ021.1; TQ053.5
On-line Access: 2024-08-27
Received: 2023-10-17
Revision Accepted: 2024-05-08
Crosschecked: 2018-12-06
Cited: 0
Clicked: 3798
Citations: Bibtex RefMan EndNote GB/T7714
Ya-qiong Guo, Ning-xin Liu, Lai Cai, Wei-rong Hong. Experimental and numerical investigations of film flow behaviors in resonance section over corrugated plates[J]. Journal of Zhejiang University Science A, 2019, 20(2): 148-162.
@article{title="Experimental and numerical investigations of film flow behaviors in resonance section over corrugated plates",
author="Ya-qiong Guo, Ning-xin Liu, Lai Cai, Wei-rong Hong",
journal="Journal of Zhejiang University Science A",
volume="20",
number="2",
pages="148-162",
year="2019",
publisher="Zhejiang University Press & Springer",
doi="10.1631/jzus.A1800191"
}
%0 Journal Article
%T Experimental and numerical investigations of film flow behaviors in resonance section over corrugated plates
%A Ya-qiong Guo
%A Ning-xin Liu
%A Lai Cai
%A Wei-rong Hong
%J Journal of Zhejiang University SCIENCE A
%V 20
%N 2
%P 148-162
%@ 1673-565X
%D 2019
%I Zhejiang University Press & Springer
%DOI 10.1631/jzus.A1800191
TY - JOUR
T1 - Experimental and numerical investigations of film flow behaviors in resonance section over corrugated plates
A1 - Ya-qiong Guo
A1 - Ning-xin Liu
A1 - Lai Cai
A1 - Wei-rong Hong
J0 - Journal of Zhejiang University Science A
VL - 20
IS - 2
SP - 148
EP - 162
%@ 1673-565X
Y1 - 2019
PB - Zhejiang University Press & Springer
ER -
DOI - 10.1631/jzus.A1800191
Abstract: The oscillation of gas–liquid interface is enhanced when film flows over a specific corrugation under certain flow conditions. The resonance phenomenon occurs when the free surface amplitude reaches its maximum. In this study, the resonance section is proposed for the first time in which the oscillation of the film surface is enhanced and bottom eddies are suppressed. The trend of the bottom eddies inspires the discovery of the resonance section. The dynamic characteristics of the resonance phenomenon were analyzed by simulations and experiments. The numerical simulations were performed with the open source software openFOAM, and the experiments were conducted by the particle image velocimetry (PIV) method. In the resonance section, the dynamic characteristics are different from the other sections: the upper and lower bounds of the resonance section correspond to the two inflection points of free surface amplitude, the variations in average liquid film thickness are slight, and the normal velocity intensity of the free surface is increased. Additionally, the enhancement of velocity intensity occurs within a region.
This study reports the work on enhancement of the oscillation of gas-liquid interface when film flows over a specific corrugation for given conditions, related to the resonance phenomenon when the free surface amplitude becomes very large. The study focuses on the factors influenced by the resonance phenomenon and the authors have revealed that the resonance section promotes the oscillation of the film surface and suppression of bottom eddies. The numerical simulations are performed with the open source software OpenFOAM, and the experiments were conducted to validate the observed and simulation results. With increase in the free surface amplitude, the upper and lower bounds of the resonance section correspond to the two inflection points of free surface amplitude while the variations of average liquid film thickness are small, and the normal velocity intensity of the free surface increases. The study may be of interest for engineering community and has some potential implications for better and efficient design of equipment intensively involved heat and mass transfer, such as a structured packing tower where the mass transfer coefficient needs to be determined.
[1]Argyriadi K, Vlachogiannis M, Bontozoglou V, 2006. Experimental study of inclined film flow along periodic corrugations: the effect of wall steepness. Physics of Fluids, 18(1):012102.
[2]Bontozoglou V, 2000. Laminar film flow along a periodic wall. Computer Modeling in Engineering & Sciences, 1(2):133-142.
[3]Bontozoglou V, Papapolymerou G, 1997. Laminar film flow down a wavy incline. International Journal of Multiphase Flow, 23(1):69-79.
[4]Brackbill JU, Kothe DB, Zemach C, 1992. A continuum method for modeling surface tension. Journal of Computational Physics, 100(2):335-354.
[5]Conn JJA, Duffy BR, Pritchard D, et al., 2017. Simple waves and shocks in a thin film of a perfectly soluble anti-surfactant solution. Journal of Engineering Mathematics, 107(1):167-178.
[6]Gu F, 2004. CFD Simulations of the Local-flow and Mass-transfer in the Structured Packing. PhD Thesis, Tianjin University, Tianjin, China (in Chinese).
[7]Heining C, Bontozoglou V, Aksel N, et al., 2009. Nonlinear resonance in viscous films on inclined wavy planes. International Journal of Multiphase Flow, 35(1):78-90.
[8]Hirt CW, Nichols BD, 1981. Volume of fluid (VOF) method for the dynamics of free boundaries. Journal of Computational Physics, 39(1):201-225.
[9]Ho WK, Tay A, Lee LL, et al., 2004. On control of resist film uniformity in the microlithography process. Control Engineering Practice, 12(7):881-892.
[10]Li J, 2015. Numerical Simulation and Experimental Research on Film Flow of Corrugated Packing Surface. MS Thesis, Zhejiang University, Hangzhou, China (in Chinese).
[11]Li J, Guo YQ, Tong ZY, et al., 2015. Comparative study on the characteristics of film flow with different corrugation plates. Microgravity Science and Technology, 27(3):171-179.
[12]Li PP, Chen ZQ, Shi J, 2018. Numerical study on the effects of gravity and surface tension on condensation process in square minichannel. Microgravity Science and Technology, 30(1-2):19-24.
[13]Li QS, Wang T, Dai CN, et al., 2016. Hydrodynamics of novel structured packings: an experimental and multi-scale CFD study. Chemical Engineering Science, 143:23-35.
[14]Malamataris NT, Bontozoglou V, 1999. Computer aided analysis of viscous film flow along an inclined wavy wall. Journal of Computational Physics, 154(2):372-392.
[15]Nabil M, Rattner AS, 2017. A computational study on the effects of surface tension and Prandtl number on laminar-wavy falling-film condensation. Journal of Heat Transfer, 139(12):121501.
[16]Nieves-Remacha MJ, Yang L, Jensen KF, 2015. OpenFOAM computational fluid dynamic simulations of two-phase flow and mass transfer in an advanced-flow reactor. Industrial & Engineering Chemistry Research, 54(26):6649-6659.
[17]Pak M, 2011. Research on the Dynamics of Liquid Film Flowing Down a Corrugated Wall. PhD Thesis, Shanghai University, Shanghai, China (in Chinese).
[18]Paschke S, 2011. Experimentelle Analyse Ein-und Zweiphasiger Filmstroemungen auf Glatten und Strukturierten Oberflaechen. PhD Thesis, TU Berlin, Berlin, Germany (in German).
[19]Pavlenko AP, Volodin OA, Surtaev AA, 2017. Hydrodynamics in falling liquid films on surfaces with complex geometry. Applied Thermal Engineering, 114:1265-1274.
[20]Schörner M, Reck D, Aksel N, 2016. Stability phenomena far beyond the Nusselt flow–revealed by experimental asymptotics. Physics of Fluids, 28(2):022102.
[21]Tong ZY, Marek A, Hong WR, et al., 2013. Experimental and numerical investigation on gravity-driven film flow over triangular corrugations. Industrial & Engineering Chemistry Research, 52(45):15946-15958.
[22]Trifonov Y, 2014. Stability of a film flowing down an inclined corrugated plate: the direct Navier-Stokes computations and Floquet theory. Physics of Fluids, 26(11):114101.
[23]Trifonov YY, 2016. Viscous liquid film flow down an inclined corrugated surface. Calculation of the flow stability to arbitrary perturbations using an integral method. Journal of Applied Mechanics and Technical Physics, 57(2):195-201.
[24]Vlachogiannis M, Bontozoglou V, 2002. Experiments on laminar film flow along a periodic wall. Journal of Fluid Mechanics, 457:133-156.
[25]Wang YP, Zhou LQ, Kang X, et al., 2017. Experimental and numerical optimization of direct-contact liquid film cooling in high concentration photovoltaic system. Energy Conversion and Management, 154:603-614.
[26]Wierschem A, Bontozoglou V, Heining C, et al., 2008. Linear resonance in viscous films on inclined wavy planes. International Journal of Multiphase Flow, 34(6):580-589.
[27]Wierschem A, Pollak T, Heining C, et al., 2010. Suppression of eddies in films over topography. Physics of Fluids, 22(11):113603.
[28]Wu SQ, Cai L, Yuan MC, et al., 2016. Influence of counter-current airflow on the film flow characteristics. Chemical Engineering, 44(12):45-49 (in Chinese).
[29]Xu YY, 2010. Computational Fluid Dynamics Modeling and Validation to Portray the Liquid Flow Behavior for Multiphase Flow. PhD Thesis, Shanghai Jiao Tong University, Shanghai, China (in Chinese).
Open peer comments: Debate/Discuss/Question/Opinion
<1>