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The various IMFs between identical molecules of a substance are examples of cohesive forces. The molecules within a liquid are surrounded by other molecules and are attracted equally in all directions by the cohesive forces within the liquid. However, the molecules on the surface of a liquid are attracted only by about one-half as many molecules. Because of the unbalanced molecular attractions on the surface molecules, liquids contract to form a shape that minimizes the number...
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Fast Imaging Technique to Study Drop Impact Dynamics of Non-Newtonian Fluids
10:09

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Published on: March 5, 2014

Microscopic description of a drop on a solid surface.

Eli Ruckenstein1, Gersh O Berim

  • 1Department of Chemical and Biological Engineering, State University of New York at Buffalo, Buffalo, New York 14260, USA. feaeliru@acsu.buffalo.edu

Advances in Colloid and Interface Science
|April 6, 2010
PubMed
Summary
This summary is machine-generated.

This study reviews two methods for analyzing liquid drops on surfaces, focusing on interaction potentials. It reveals universal relationships for contact angles dependent on fluid-solid interactions and temperature.

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Area of Science:

  • Physics
  • Physical Chemistry
  • Materials Science

Background:

  • Understanding liquid drop behavior on solid surfaces is crucial for various scientific and industrial applications.
  • Existing models often simplify liquid density and temperature effects, limiting their accuracy for nanoscale phenomena.

Purpose of the Study:

  • To review and compare two theoretical approaches for describing macro- and nanodrops on diverse solid surfaces.
  • To investigate the influence of fluid-fluid and fluid-solid interaction potentials on drop profiles and contact angles.
  • To analyze the temperature dependence of contact angles and validate macroscopic models for rough surfaces.

Main Methods:

  • Review of a potential energy minimization approach for drop profile and boundary condition derivation.
  • Application of nonlocal density functional theory (DFT) to account for liquid density inhomogeneity and temperature effects.
  • Investigation of nanodrops on smooth and rough surfaces using canonical ensemble DFT.

Main Results:

  • The first approach yields differential equations for drop profiles and boundary conditions, enabling calculation of macroscopic and microscopic contact angles without surface tension.
  • DFT accounts for liquid inhomogeneity and temperature, revealing a quasi-universal dependence of contact angle on fluid-solid interaction energy and temperature.
  • A critical contact angle value (theta(0)) dictates whether the contact angle increases or decreases with temperature.

Conclusions:

  • Both reviewed approaches offer valuable insights into drop behavior on solid surfaces.
  • DFT provides a more comprehensive description, especially for nanodrops, by including liquid inhomogeneity and temperature effects.
  • The findings validate and refine macroscopic models for drop behavior on rough surfaces and inclined planes.