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Thin Films in Partial Wetting: Internal Selection of Contact-Line Dynamics
Amir Alizadeh Pahlavan1, Luis Cueto-Felgueroso1,2, Gareth H McKinley1
1Massachusetts Institute of Technology, 77 Massachusetts Avenue, Cambridge, Massachusetts 02139, USA.
Physical Review Letters
|August 1, 2015
Summary
This study introduces a new model for liquid spreading on surfaces, incorporating intermolecular forces. This model explains why liquid puddles stop spreading and accurately predicts contact angle dynamics.
Area of Science:
- Fluid dynamics
- Surface science
- Materials science
Background:
- Liquid spreading on solid surfaces is governed by energy minimization.
- Classic thin-film models neglect non-hydrodynamic liquid-solid interactions, failing to predict the cessation of spreading in partial-wetting regimes.
- These neglected interactions near the contact line have significant macroscopic consequences.
Purpose of the Study:
- To develop a mesoscopic thin-film model that accurately describes liquid spreading in the partial-wetting regime.
- To incorporate non-hydrodynamic liquid-solid interactions into a free energy framework.
- To investigate the statics and dynamics of liquid spreading influenced by these interactions.
Main Methods:
- Developed a free energy formulation within a Cahn-Hilliard framework, incorporating height-dependent interfacial tension.
- Derived a mesoscopic thin-film model based on this free energy.
- Analyzed the model to understand the emergence of contact-line dynamics and spreading states.
Main Results:
- The model predicts compactly supported spreading states, explaining why liquid puddles stop spreading.
- Height-dependent interfacial tension introduces localized apparent slip near the contact line.
- Contact-line dynamics emerge naturally and are nonlocally coupled to the bulk flow.
Conclusions:
- The enhanced thin-film model successfully describes liquid spreading in partial-wetting regimes by including intermolecular forces.
- The model provides a unified framework for understanding both the statics and dynamics of spreading.
- The study confirms that the dynamic contact angle follows the Cox-Voinov law even in gravity-dominated scenarios.
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