Phase field simulation of single bubble behavior under an electric field

doi:10.1088/1674-1056/27/9/094704

中国物理B ›› 2018, Vol. 27 ›› Issue (9): 94704-094704.doi: 10.1088/1674-1056/27/9/094704

• ELECTROMAGNETISM, OPTICS, ACOUSTICS, HEAT TRANSFER, CLASSICAL MECHANICS, AND FLUID DYNAMICS • 上一篇下一篇

Phase field simulation of single bubble behavior under an electric field

Chang-Sheng Zhu(朱昶胜), Dan Han(韩丹), Sheng Xu(徐升)

1 School of Computer and Communication, Lanzhou University of Technology, Lanzhou 730050, China;
2 State Key Laboratory of Gansu Advanced Processing and Recycling of Non-Ferrous Metal, Lanzhou University of Technology, Lanzhou 730050, China

收稿日期:2018-01-21 修回日期:2018-05-14 出版日期:2018-09-05 发布日期:2018-09-05
通讯作者: Chang-Sheng Zhu E-mail:zhucs_2008@163.com
基金资助:
Project supported by the National Natural Science Foundation of China (Grant Nos. 51661020, 11504149, and 11364024), the Postdoctoral Science Foundation of China (Grant No. 2014M560371), and the Funds for Distinguished Young Scientists of Lanzhou University of Technology, China (Grant No. J201304).

Phase field simulation of single bubble behavior under an electric field

Chang-Sheng Zhu(朱昶胜)^1,2, Dan Han(韩丹)¹, Sheng Xu(徐升)¹

1 School of Computer and Communication, Lanzhou University of Technology, Lanzhou 730050, China;
2 State Key Laboratory of Gansu Advanced Processing and Recycling of Non-Ferrous Metal, Lanzhou University of Technology, Lanzhou 730050, China

Received:2018-01-21 Revised:2018-05-14 Online:2018-09-05 Published:2018-09-05
Contact: Chang-Sheng Zhu E-mail:zhucs_2008@163.com
Supported by:
Project supported by the National Natural Science Foundation of China (Grant Nos. 51661020, 11504149, and 11364024), the Postdoctoral Science Foundation of China (Grant No. 2014M560371), and the Funds for Distinguished Young Scientists of Lanzhou University of Technology, China (Grant No. J201304).

摘要/Abstract

摘要：

Based on the Cahn-Hilliard phase field model, a three-dimensional multiple-field coupling model for simulating the motion characteristics of a rising bubble in a liquid is established in a gas-liquid two-phase flow. The gas-liquid interface motion is simulated by using a phase-field method, and the effect of the electric field intensity on bubble dynamics is studied without electric field, or with vertical electric field or horizontal electric field. Through the coupling effect of electric field and flow field, the deformation of a single rising bubble and the formation of wake vortices under the action of gravity and electric field force are studied in detail. The correctness of the results is verified by mass conservation, and the influences of different electric field directions and different voltages on the movement of bubbles in liquid are considered. The results show that the ratio of the length to axis is proportional to the strength of the electric field when the air bubble is stretched into an ellipsoid along the electric field line under the action of electrostatic gravity and surface tension. In addition, the bubble rising speed is affected by the electric field, the vertical electric field accelerates the bubble rise, and the horizontal direction slows it down.

关键词: electro-hydro dynamics, numerical simulation, phase field method, bubble

Abstract:

Key words: electro-hydro dynamics, numerical simulation, phase field method, bubble

中图分类号: (Computational methods in fluid dynamics)

47.11.-j

47.55.dd (Bubble dynamics)

朱昶胜, 韩丹, 徐升. Phase field simulation of single bubble behavior under an electric field[J]. 中国物理B, 2018, 27(9): 94704-094704.

Chang-Sheng Zhu(朱昶胜), Dan Han(韩丹), Sheng Xu(徐升). Phase field simulation of single bubble behavior under an electric field[J]. Chin. Phys. B, 2018, 27(9): 94704-094704.

参考文献 26

[1]	Zhao T, Liu Y P, Lü F C and Liu S 2016 J. Syst. Sl. 12 3081
[2]	Zhang J S, Lv Q, Sun C D, Lu D and Chen L Y 2000 Acta Phot. Sin. 29 952 (in Chinese)
[3]	Zu Y Q and Yan Y Y 2009 Int. J. Heat. Fluid Fl. 30 761 doi: 10.1016/j.ijheatfluidflow.2009.03.008
[4]	Amaya-Bower L and Lee T 2010 Comput. Fluids. 39 1191 doi: 10.1016/j.compfluid.2010.03.003
[5]	Hua J, Stene J F and Lin P 2008 J. Comput. Phys. 227 3358 doi: 10.1016/j.jcp.2007.12.002
[6]	Liu Q, Shui H S and Zhang X Y 2002 Adv. Mech. 32 259
[7]	Zhang S J, Wu C J and Wang H M 2005 Hehai. Univ:Nat. Sci. Ed. 33 534
[8]	Safi M A and Turek S 2015 Comput. Math. Appl. 70 1290 doi: 10.1016/j.camwa.2015.07.007
[9]	Wang L L, Li G J and Tian H 2011 Xi'an. Jiao. Tong. Univ. 45 65
[10]	Shen J and Yang X 2010 Chin. Ann. Math. B 31 743 doi: 10.1007/s11401-010-0599-y
[11]	Marco P D, Grassi W, Memoli G, Takamasa T, Tomiyama A and Hosokawa S 2003 Int. J. Multiphas. Flow. 29 559 doi: 10.1016/S0301-9322(03)00030-2
[12]	Peng Y, Feng F and Song Y Z 2008 Chin. J. Chem. Eng. 16 178 doi: 10.1016/S1004-9541(08)60059-2
[13]	Andalib S, Hokmabad B V and Esmaeilzadeh E 2013 Colloids. Surfaces. Ace. A 436 604 doi: 10.1016/j.colsurfa.2013.07.031
[14]	Chen F, Song Y Z and Chen M 2006 J. Therm. Sci. Techno. 5 139
[15]	Gurtin M E, Polignone D and Vinals J 1996 Math. Models. Methods. Appl. Sci. 6 815 doi: 10.1142/S0218202596000341
[16]	Lowengrub J and Truskinovsky L 1998 Proc. R. Soc. Lond. A 454 2617 doi: 10.1098/rspa.1998.0273
[17]	Sun T, Sun J G Ang X Y, Li S S and Su X 2016 Int. J. Heat. Fluid Fl. 62 362 doi: 10.1016/j.ijheatfluidflow.2016.09.012
[18]	Zhou C, Yue P, Feng J J, Olliviergooch C F and Hu H H 2006 J. Comput. Phys. 219 47 doi: 10.1016/j.jcp.2006.03.016
[19]	Ding H, Spelt P D M and Shu C 2007 J. Comput. Phys. 226 2078 doi: 10.1016/j.jcp.2007.06.028
[20]	Yue P, Feng J J, Liu C and Shen J 2004 J. Fluid Mech. 515 293 doi: 10.1017/S0022112004000370
[21]	Jacqmin D 1999 J. Comput. Phys. 155 96 doi: 10.1006/jcph.1999.6332
[22]	Huang X Q 1995 J. Nanjing. Normal:Nat. Sci. Ed. 14 41
[23]	Allen P H G and Karayiannis T G 1995 Heat Recov. Syst. CHP 15 389 doi: 10.1016/0890-4332(95)90050-0
[24]	Zaghdoudi M C, Lallem and M 2000 Int. J. Therm. Sci. 39 39
[25]	Wu J, Xu S and Zhao N 2013 Chin. J. Comput. Phys. 30 1
[26]	Teigen K E and Munkejord S T 2009 IEEE. T. Dlelect. El. 16 475 doi: 10.1109/TDEI.2009.4815181

Phase field simulation of single bubble behavior under an electric field

Phase field simulation of single bubble behavior under an electric field

RichHTML

PDF (PC)

赞

可视化

摘要/Abstract

引用本文

使用本文

参考文献 26

相关文章 15

Metrics

本文评价

推荐阅读 0

[1]	Chang-Sheng Zhu(朱昶胜), Bo-Rui Zhao(赵博睿), Yao Lei(雷瑶), and Xiu-Ting Guo(郭秀婷). Simulation of single bubble dynamic process in pool boiling process under microgravity based on phase field method[J]. 中国物理B, 2023, 32(4): 44702-044702.
[2]	Junqi Lai(赖君奇), Bowen Chen(陈博文), Zhiwei Xing(邢志伟), Xuefei Li(李雪飞), Shulong Lu(陆书龙), Qi Chen(陈琪), and Liwei Chen(陈立桅). Quantitative measurement of the charge carrier concentration using dielectric force microscopy[J]. 中国物理B, 2023, 32(3): 37202-037202.
[3]	Zilin Wang(王梓霖), Liang Yang(杨亮), Changsheng Liu(刘长生), and Shiwei Lin(林仕伟). Formation of nanobubbles generated by hydrate decomposition: A molecular dynamics study[J]. 中国物理B, 2023, 32(2): 23101-023101.
[4]	Caixia Zhang(张彩霞), Yaling Li(李雅玲), Beibei Lin(林蓓蓓), Jianlong Tang(唐建龙), Quanzhen Sun(孙全震), Weihao Xie(谢暐昊), Hui Deng(邓辉), Qiao Zheng(郑巧), and Shuying Cheng(程树英). Micro-mechanism study of the effect of Cd-free buffer layers ZnXO (X=Mg/Sn) on the performance of flexible Cu₂ZnSn(S, Se)⁴ solar cell[J]. 中国物理B, 2023, 32(2): 28801-028801.
[5]	Tao Lin(蔺涛), Chengxiang Wang(王承祥), Zhiyong Qiu(邱志勇), Chao Chen(陈超), Tao Xing(邢弢), Lu Sun(孙璐), Jianhui Liang(梁建辉), Yizheng Wu(吴义政), Zhong Shi(时钟), and Na Lei(雷娜). Magnetic triangular bubble lattices in bismuth-doped yttrium iron garnet[J]. 中国物理B, 2023, 32(2): 27505-027505.
[6]	Qing-Qin Zou(邹青钦), Shuang Lei(雷双), Zhang-Yong Li(李章勇), and Dui Qin(秦对). Effects of adjacent bubble on spatiotemporal evolutions of mechanical stresses surrounding bubbles oscillating in tissues[J]. 中国物理B, 2023, 32(1): 14302-014302.
[7]	Xiangyizheng Wu(吴祥议政), Jian Xu(徐健), Keling Gong(龚柯菱), Chongfeng Shao(邵崇峰), Yang Kou(寇洋), Yuxuan Zhang(张宇轩), Yong Bo(薄勇), and Qinjun Peng(彭钦军). Theoretical and experimental studies on high-power laser-induced thermal blooming effect in chamber with different gases[J]. 中国物理B, 2022, 31(8): 86105-086105.
[8]	Yaodong Wu(吴耀东), Jialiang Jiang(蒋佳良), and Jin Tang(汤进). Current-driven dynamics of skyrmion bubbles in achiral uniaxial magnets[J]. 中国物理B, 2022, 31(7): 77504-077504.
[9]	Ying Han(韩颖), Bo Gao(高博), Jiayu Huo(霍佳雨), Chunyang Ma(马春阳), Ge Wu(吴戈),Yingying Li(李莹莹), Bingkun Chen(陈炳焜), Yubin Guo(郭玉彬), and Lie Liu(刘列). Spatio-spectral dynamics of soliton pulsation with breathing behavior in the anomalous dispersion fiber laser[J]. 中国物理B, 2022, 31(7): 74208-074208.
[10]	Li-Jun Chang(常莉君), Yi-Fan Mo(莫一凡), Li-Ming Ling(凌黎明), and De-Lu Zeng(曾德炉). Data-driven parity-time-symmetric vector rogue wave solutions of multi-component nonlinear Schrödinger equation[J]. 中国物理B, 2022, 31(6): 60201-060201.
[11]	Xiaodong Yang(杨晓东), Qingfeng Yang(杨庆峰), Limin Zhou(周利民),Lijuan Zhang(张立娟), and Jun Hu(胡钧). Nanobubbles produced by hydraulic air compression technique[J]. 中国物理B, 2022, 31(5): 54702-054702.
[12]	Awen Liu(刘阿文), Hefei Huang(黄鹤飞), Jizhao Liu(刘继召), Zhenbo Zhu(朱振博), and Yan Li(李燕). Helium bubble formation and evolution in NiMo-Y₂O₃ alloy under He ion irradiation[J]. 中国物理B, 2022, 31(4): 46102-046102.
[13]	Lingling Zhang(张玲玲), Weizhong Chen(陈伟中), Yang Shen(沈阳), Yaorong Wu(武耀蓉), Guoying Zhao(赵帼英), and Shaoyang Kou(寇少杨). Effect of nonlinear translations on the pulsation of cavitation bubbles[J]. 中国物理B, 2022, 31(4): 44303-044303.
[14]	Lixia Zhao(赵丽霞), Huimin Shi(史慧敏), Isaac Bello, Jing Hu(胡静), Chenghui Wang(王成会), and Runyang Mo(莫润阳). Nonlinear oscillation characteristics of magnetic microbubbles under acoustic and magnetic fields[J]. 中国物理B, 2022, 31(3): 34302-034302.
[15]	Jing Wang(王菁), Zihan Wang(王子菡), Fangyuan Pei(裴芳源), and Xingya Wang(王兴亚). Enrichment of microplastic pollution by micro-nanobubbles[J]. 中国物理B, 2022, 31(11): 118104-118104.