Loading…

Numerical simulation of electrically deformed droplets less conductive than ambient fluid

[Display omitted] ► 3-D deformation of a droplet suspended in a uniform dc electric field is studied. ► Three different regimes were observed for droplet deformation. ► Droplets experienced an oscillatory motion with the major axis becomes tilted. ► The breakup starts with creation of a hole in the...

Full description

Saved in:
Bibliographic Details
Published in:Colloids and surfaces. A, Physicochemical and engineering aspects Physicochemical and engineering aspects, 2013-04, Vol.423, p.27-34
Main Authors: Ghazian, O., Adamiak, K., Castle, G.S.P.
Format: Article
Language:English
Subjects:
Citations: Items that this one cites
Items that cite this one
Online Access:Get full text
Tags: Add Tag
No Tags, Be the first to tag this record!
Description
Summary:[Display omitted] ► 3-D deformation of a droplet suspended in a uniform dc electric field is studied. ► Three different regimes were observed for droplet deformation. ► Droplets experienced an oscillatory motion with the major axis becomes tilted. ► The breakup starts with creation of a hole in the middle of the droplet. In this paper, the 3-D deformation of an initially uncharged and spherical droplet suspended in another immiscible fluid under dc uniform electric field is numerically investigated. Both the droplet and the ambient fluids are considered as incompressible Newtonian fluids. In all the cases both fluids are slightly conductive (``leaky'' dielectrics) with the ambient phase more conductive than the droplet. Three regimes were observed for droplet deformation: (1) oblate deformation (which can be predicted from the small perturbation theory), (2) oscillatory oblate-prolate deformation and (3) breakup of the droplet. It was found that an increased electric field causes the prolate deformation to be decreased in the oscillation regime. Further increase of the electric field leads to breakup, which creates a toroidal shape. It was shown that the threshold electric field strength depends on the viscosity ratio of both fluids. The critical electric capillary number beyond which the droplet eventually breaks up in a symmetric manner has been determined.
ISSN:0927-7757
1873-4359
DOI:10.1016/j.colsurfa.2013.01.048