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Measuring the Interaction Force Between a Droplet and a Super-hydrophobic Substrate by the Optical Lever Method
Published on: June 14, 2019
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Contact angle hysteresis on superhydrophobic stripes.
Alexander L Dubov1, Ahmed Mourran2, Martin Möller2
1A.N. Frumkin Institute of Physical Chemistry and Electrochemistry, Russian Academy of Sciences, 31 Leninsky Prospect, 119071 Moscow, Russia.
The Journal of Chemical Physics
|August 24, 2014
Summary
Contact angle hysteresis on striped superhydrophobic surfaces was studied. Receding angles were isotropic, while advancing angles were anisotropic, with behavior explained by a new theoretical model considering surface defects.
Area of Science:
- Surface Science
- Wettability Studies
- Superhydrophobic Materials
Background:
- Contact angle hysteresis is crucial for droplet manipulation on surfaces.
- Superhydrophobic surfaces with patterned textures offer tunable wetting properties.
- Understanding the influence of surface topography on contact angle hysteresis is essential.
Purpose of the Study:
- To experimentally and quantitatively investigate contact angle hysteresis on striped superhydrophobic surfaces.
- To determine the effect of solid fraction (ϕS) on receding and advancing contact angles.
- To develop a theoretical model explaining the observed wetting behaviors.
Main Methods:
- Experimental measurements of contact angle hysteresis on striped superhydrophobic surfaces with varying solid fractions.
- Quantitative analysis of receding and advancing contact angle regimes.
- Development of a theoretical model incorporating surface defects and elastic energy.
Main Results:
- Receding contact angle was found to be isotropic, with its cosine growing nonlinearly with solid fraction.
- Advancing contact angle was anisotropic (except in dilute regimes) and dependent on droplet rolling motion.
- A generalized Cassie equation and a model for strong defect energy were developed to explain results.
Conclusions:
- Receding angles are governed by longitudinal sliding, while advancing angles depend on texture anisotropy and droplet adhesion.
- The theoretical model accurately describes the influence of surface defects and elastic energy on contact angle hysteresis.
- Contact angle hysteresis is generally anisotropic but becomes isotropic at low solid fractions (ϕS ≤ 0.2).

