2012
DOI: 10.1063/1.4754737
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Numerical simulation of drop deformations and breakup modes caused by direct current electric fields

Abstract: A drop suspended in another fluid shows different dynamic behaviors in an electric field that depends on its physical properties. The phenomenon of drop deformation under the application of an electric field, in the absence of a net volume charge, is simply caused by the surface stresses. Therefore, an accurate method is required for numerical modeling of the electric driving force at the interface to handle all of the discontinuities involved in the model. For this purpose, in this study the level set method … Show more

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Cited by 58 publications
(27 citation statements)
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“…27 Moreover, charges in the leaky dielectric fluid only accumulate at the interface, which can be considered as a boundary effect, modifying the external electric field. 27,28 Therefore, for a leaky dielectric fluid system, the governing equation is reduced to the simple electric current continuity law and can be represented as follows: electric current at the interface. It is also used as a boundary condition to solve the equation for the electric current equation.…”
Section: Ent E0mentioning
confidence: 99%
“…27 Moreover, charges in the leaky dielectric fluid only accumulate at the interface, which can be considered as a boundary effect, modifying the external electric field. 27,28 Therefore, for a leaky dielectric fluid system, the governing equation is reduced to the simple electric current continuity law and can be represented as follows: electric current at the interface. It is also used as a boundary condition to solve the equation for the electric current equation.…”
Section: Ent E0mentioning
confidence: 99%
“…Hence, the electric force will be a boundary term and the induced current will be formed only by the application of boundary conditions on the interface. 26 Saville 25 has expressed the jump condition of normal and tangential Maxwell electric stresses at the interface as presented in the following equations:…”
Section: Introductionmentioning
confidence: 99%
“…For example, the boundary integral method [7,17,38] cannot be easily extended to different configurations such as solving the full Navier-Stokes equations, or accounting for charge effects in the bulk fluid. Sharp methods such as the ghost-fluid method [33,35] are generally first-order accurate. Tomar et al [41] used the volume of fluid (VOF) method, where jumps in electrical and fluid properties across the drop interface are smoothed out in a transition region around the moving interface.…”
Section: Introductionmentioning
confidence: 99%