2011
DOI: 10.1021/la202952e
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Gibbs Free Energy of Liquid Drops on Conical Fibers

Abstract: Small drops can move spontaneously on conical fibers. As a drop moves along the cone, it must change shape to maintain a constant volume, and thus, it must change its surface energy. Simultaneously, the exposed surface area of the underlying cone must also change. The associated surface energies should balance each other, and the drop should stop moving when it reaches a location where the free energy is a minimum. In this paper, a minimum Gibbs free energy analysis has been performed to predict where a drop w… Show more

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Cited by 50 publications
(38 citation statements)
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“…It must be noted that effective surface cleaning by water for both superhydrophobic and super hydrophilic surfaces can be explained by various mechanisms [191][192][193]. Different models are available to explain the surface-wetting process over multiple surfaces [194][195][196][197][198].…”
Section: Self-cleaningmentioning
confidence: 99%
“…It must be noted that effective surface cleaning by water for both superhydrophobic and super hydrophilic surfaces can be explained by various mechanisms [191][192][193]. Different models are available to explain the surface-wetting process over multiple surfaces [194][195][196][197][198].…”
Section: Self-cleaningmentioning
confidence: 99%
“…The thermodynamic consideration is that the droplet tends to adopt the wetting state which corresponds to a lower Gibbs free energy. Here, the Gibbs free energy G is expressed in dimensionless form as 33 34 35 …”
Section: Resultsmentioning
confidence: 99%
“…The liquid inside the conical micro-grooved channel would be driven by Gibbs free energy and then rapidly moved along the micro-channel. 39,40 The driving energy of the liquid inside the conical micro-grooved channel could be calculated as 40 where Îł, ÎłSL, and ÎłSG are the surface tensions of liquid/gas, solid/liquid, and solid/gas interfaces, respectively; ΞY is the Young's contact angle; Îș-1 is the capillary length; Ut is the driving energy of the liquid inside the conical micro-grooved channel; St1 and St2 are the left and right liquid surfaces, respectively; St3 is the solid/liquid interface; and α is the conical angle of the micro-channel.…”
Section: Discussionmentioning
confidence: 99%