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Electrowetting in a Hele-Shaw Geometry

Analytical and Stochastic Fluid Dynamics
October 12, 2005 10:00 AM to 10:45 AM
Speakers:
VMath - The Next Generation for Math Lectures on Streaming Video

Abstract:

Electrowetting has recently been explored as a mechanism for moving small amounts of fluid in confined spaces. We propose a diffuse interface model for droplet motion, due to electrowetting, in a Hele-Shaw geometry. In the limit of small interface thickness, asymptotic analysis shows the model is equivalent to Hele-Shaw flow with a voltage-modified Young-Laplace boundary condition on the free surface. We show that details of the contact angle significantly affect the timescale of motion in the model. We measure receding and advancing contact angles in the experiments and derive their influences through a reduced order model. These measurements suggest a range timescales in the Hele-Shaw model which include those observed in the experiment. The shape dynamics and topology changes in the model agree well wtih the experiment, down to the length scale of the diffuse interface thickness. This is joint work with Hsiang-Wei Lu, Karl Glasner, and C J Kim.

Lecture #12206

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