- Research Article
8
- 10.1103/physrevfluids.6.123702
Deformation modes of an oil-water interface under a local electric field: From Taylor cones to surface dimples
- Dec 23, 2021
- Physical Review Fluids
- Sebastian Dehe + 1 more +1
Fluidic interfaces disintegrate under sufficiently strong electric fields,\nleading to electrohydrodynamic (EHD) tip streaming. Taylor cones, which emit\ncharged droplets from the tip of a conical cusp, are among the most prominent\nand well-studied examples of EHD instabilities. In liquid-liquid systems, more\ncomplex interface deformation modes than simple Taylor cones can be observed,\nwith the interface being pushed away from the electrode, and additional cone\nstructures emerging from the rim of the dimple. In this article, we investigate\nthe mechanisms behind these deformation modes experimentally and numerically,\nand demonstrate that the presence of droplets triggers the dimple at the\ninterface. In order to characterize the underlying processes, we replace the\npin electrode by a hollow metallic needle with a prescribed electrolyte volume\nflow. The submerged electrospray introduces droplets of an aqueous KCl solution\nwith varying ion concentrations into silicone oils with varying viscosities. By\nmeasuring the corresponding electric current and by optical investigation of\nthe interface deformation, we study the system response to variations of the\nionic concentration, viscosity, applied voltage as well as flow rate. In\naddition to the experiments, we use a finite element solver and compute the\ncharge transport due to the droplets in the oil phase. Further, we compute the\nelectric potential distribution, flow field and interface deformation. After\ncalibration of our model with particle tracking velocimetry data of the flow\ninside the oil phase, we reproduce the experimentally observed dimple at the\nliquid-liquid interface. In summary, this work highlights the importance of\ncharged droplets for the complex dynamic modes observed when a liquid-liquid\ninterface is exposed to a local electric field.\n
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