Reexamination of Tolman's law and the Gibbs adsorption equation for curved interfaces
arXiv:1703.08719
Abstract
In manuscript arXiv:1703.08719 [cond-mat.soft], it was claimed that the well-known deduction of Tolman's law is not rigorous, since Tolman's argument implies that two different definitions of the surface tension, called and in the manuscript, coincide. This claim is retracted as it can be shown by free-energy minimization that indeed holds for the Laplace radius. Joachim Groß, Philipp Rehner, Carlos Vega, Øivind Wilhelmsen, and the anonymous reviewers of The Journal of Chemical Physics contributed to finding the mistake in the manuscript.
arXiv commentManuscript arXiv:1703.08719 [cond-mat.soft] contains claims that were shown to be incorrect; the manuscript and the claims are retracted
References in corpus (12)
- Morphological Thermodynamics of Fluids: Shape Dependence of Free Energies
- A perspective on the interfacial properties of nanoscopic liquid drops
- Systematic Improvement of Classical Nucleation Theory
- Evidence for the role of fluctuations in the thermodynamics of nanoscale drops and the implications in computations of the surface tension
- Curvature-dependence of the liquid-vapor surface tension beyond the Tolman approximation
- The excess equimolar radius of liquid drops
- Density Functional Theory of a Curved Liquid-Vapour Interface: Evaluation of the rigidity constants
- Steady-State Homogeneous Nucleation and Growth of Water Droplets: Extended Numerical Treatment
- The existence of a bending rigidity for a hard sphere liquid near a curved hard wall: Helfrich or Hadwiger?
- Evaluation of the curvature-correction term from the equation of state of nuclear matter
- Curvature correction term as a constraint for the Skyrme interaction
- Static and dynamic properties of curved vapour-liquid interfaces by massively parallel molecular dynamics simulation