The simplicity of hard spheres as a model system is deceptive. Although the particles
interact solely through volume exclusion, that nevertheless suffices for a wealth of static and …

A vibrational model of transport properties of dense fluids assumes that solid-like oscillations
of atoms around their temporary equilibrium positions dominate the dynamical picture. The …

The Stokes-Einstein (SE) relation between the self-diffusion and shear viscosity coefficients
operates in sufficiently dense liquids not too far from the liquid-solid phase transition. By …

We propose a simple and generic definition of a demarcation reconciling structural and
dynamic frameworks when combined with the entropy scaling framework. This crossover …

This Perspective article provides an overview of some of our analytical approaches to the
computation of the structural and thermodynamic properties of single-component and …

In this work, we employ a recent approach to characterize the hard-sphere (HS) fluid by
means of a continuous interaction potential, commonly referred to as pseudo hard-sphere …

Isomorphs are lines on a fluid or solid phase diagram along which the microstructure is
invariant on affine density scaling of the molecular coordinates. Only inverse power (IP) and …

The shear viscosity and thermal conductivity coefficients of various liquids exhibit minima
along certain trajectories on the phase diagram. These minima arise due to the crossover …

It is demonstrated that self-diffusion and shear viscosity data for the TIP4P/Ice water model
reported recently [Baran et al., J. Chem. Phys. 158, 064503 (2023)] obey the microscopic …

It is demonstrated that the freezing density scaling of transport coefficients in fluids, similar to
the freezing temperature scaling, originates from the quasi-universal excess entropy scaling …