A computationally efficacious free-energy functional for studies of inhomogeneous liquid water
arXiv:1112.1442 · doi:10.1063/1.4737392
Abstract
We present an accurate equation of state for water based on a simple microscopic Hamiltonian, with only four parameters that are well-constrained by bulk experimental data. With one additional parameter for the range of interaction, this model yields a computationally efficient free-energy functional for inhomogeneous water which captures short-ranged correlations, cavitation energies and, with suitable long-range corrections, the non-linear dielectric response of water, making it an excellent candidate for studies of mesoscale water and for use in ab initio solvation methods.
6 pages, 5 figures
References in corpus (4)
- Density functional theory for hard-sphere mixtures: the White-Bear version Mark II
- Joint density-functional theory for electronic structure of solvated systems
- Classical density-functional theory of inhomogeneous water including explicit molecular structure and nonlinear dielectric response
- "Kohn-Shamification" of the classical density-functional theory of inhomogeneous polar molecular liquids with application to liquid hydrogen chloride
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