Electro-capillary effects in capillary filling dynamics of electrorheological fluids

被引:13
作者
Dhar, Jayabrata [1 ]
Ghosh, Uddipta [1 ]
Chakraborty, Suman [1 ]
机构
[1] Indian Inst Technol, Kharagpur 721302, W Bengal, India
关键词
CONTACT-ANGLE; YIELD-STRESS; SUSPENSIONS; BEHAVIOR; RISE; FLOW; MECHANISMS; MICROCHANNELS; CONDUCTIVITY; SIMULATION;
D O I
10.1039/c5sm01092f
中图分类号
O64 [物理化学(理论化学)、化学物理学];
学科分类号
070304 ; 081704 ;
摘要
The flow of electrorheological fluids is characterized by an apparent increase in viscosity manifested by the yield stress property of the fluid, which is a function of the applied electric field and the concentration of the suspended solute phase within the dielectric medium. This property of electrorheological fluids generally hinders flow through a capillary if the imposed shear stress is lower than the induced yield stress. This results in a plug-like zone in the flow profile, thus giving the fluid Bingham plastic properties. In the present work, we study such influences of the yield stress on the capillary filling dynamics of an electrorheological fluid by employing a rheologically consistent reduced order formalism. One important feature of the theoretical formalism is its ability to address the intricate interplay between the surface tension and viscous forces, both of which depend sensitively on the electric field. Our analysis reveals that the progress of the capillary front is hindered at an intermediate temporal regime, which is attributable to the increase of the span of the plug-zone across the channel width with time. With a preliminary understanding on the cessation of the capillary front advancement due to the yield stress property of the electrorheological fluids, we further strive to achieve a basic comparison with an experimental study made earlier. Reasonable agreements with the reported data support our theoretical framework. Comprehensive scaling analysis brings further insight to our reported observations over various temporal regimes.
引用
收藏
页码:6957 / 6967
页数:11
相关论文
共 69 条
[1]   Meniscus formation in a capillary and the role of contact line friction [J].
Andrukh, Taras ;
Monaenkova, Daria ;
Rubin, Binyamin ;
Lee, Wah-Keat ;
Kornev, Konstantin G. .
SOFT MATTER, 2014, 10 (04) :609-615
[2]  
[Anonymous], 1989, APPL MATH LETT
[3]   Variation with distance of the attraction force between spheres and estimation of static yield stress of ER fluids [J].
Atten, P ;
Boissy, C ;
Foulc, JN ;
Zhu, KQ .
JOURNAL OF INTELLIGENT MATERIAL SYSTEMS AND STRUCTURES, 1996, 7 (05) :573-578
[4]   Capillary filling dynamics of viscoelastic fluids [J].
Bandopadhyay, Aditya ;
Ghosh, Uddipta ;
Chakraborty, Suman .
PHYSICAL REVIEW E, 2014, 89 (05)
[5]   Influence of particle wettability on the type and stability of surfactant-free emulsions [J].
Binks, BP ;
Lumsdon, SO .
LANGMUIR, 2000, 16 (23) :8622-8631
[6]  
Bitman L, 2002, J INTEL MAT SYST STR, V13, P633, DOI [10.1177/1045389X02013010005, 10.1177/104538902030345]
[7]   Wetting and spreading [J].
Bonn, Daniel ;
Eggers, Jens ;
Indekeu, Joseph ;
Meunier, Jacques ;
Rolley, Etienne .
REVIEWS OF MODERN PHYSICS, 2009, 81 (02) :739-805
[8]  
Butz T, 2002, Z ANGEW MATH MECH, V82, P3, DOI 10.1002/1521-4001(200201)82:1<3::AID-ZAMM3>3.0.CO
[9]  
2-O
[10]   Dynamics of capillary flow of blood into a microfluidic channel [J].
Chakraborty, S .
LAB ON A CHIP, 2005, 5 (04) :421-430