Contact values for disparate-size hard-sphere mixtures

Abstract

A universality ansatz for the contact values of a multicomponent mixture of additive hard spheres is used to propose new formulae for the case of disparate-size binary mixtures. A comparison with simulation data and with a recent proposal by Alawneh and Henderson for binary mixtures shows reasonably good agreement with the predictions for the contact values of the large-large radial distribution functions. A discussion on the usefulness and limitations of the new proposals is also presented.

12 pages, 10 figures; v2: typo in Eq. (28) corrected

References in corpus (5)

• Contact values of the radial distribution functions of additive hard-sphere mixtures in d dimensions: A new proposal
• Alternative Approaches to the Equilibrium Properties of Hard-Sphere Liquids
• Contact values of the particle-particle and wall-particle correlation functions in a hard-sphere polydisperse fluid
• Multicomponent fluid of hard spheres near a wall
• Test of a universality ansatz for the contact values of the radial distribution functions of hard-sphere mixtures near a hard wall

Cited by in corpus (4)

• Estimating random close packing in polydisperse and bidisperse hard spheres via an equilibrium model of crowding
• Structural and Thermodynamic Properties of Hard-Sphere Fluids
• Communication: Inferring the equation of state of a metastable hard-sphere fluid from the equation of state of a hard-sphere mixture at high densities
• Molecular Dynamics Simulations of Binary Sphere Mixtures