Kinetic equation for liquids with a multistep potential of interaction. II: Calculation of transport coefficients
M.V.Tokarchuk, I.P.Omelyan, A.E.Kobryn

TL;DR
This paper introduces a generalized kinetic equation for liquids with a multistep interaction potential, deriving transport coefficients and connecting to previous theories, with numerical validation against experimental and simulation data.
Contribution
It proposes a new kinetic equation for multistep potentials, deriving transport coefficients and demonstrating its relation to existing theories through limiting cases.
Findings
Derived expressions for transport coefficients in stationary processes.
Showed the new theory reduces to previous models under specific parameters.
Numerical results for Argon match experimental and MD simulation data.
Abstract
We consider a new kinetic equation for systems with a multistep potential of interaction proposed by us recently in Physica A 234 (1996) 89. This potential consists of the hard sphere part and a system of attractive and repulsive walls. Such a model is a generalization of many previous semi-phenomenological kinetic theories of dense gases and liquids. In this article a normal solution to the new kinetic equation has been obtained, integral conservation laws in the first order on gradients of hydrodynamic parameters have been derived as well. The expressions for transport coefficients are calculated for the case of stationary process. We also consider limiting cases for this kinetic equation. For specific parameters of model interaction potential in shape of the multistep function, the obtained results rearrange to those of previous kinetic theories by means of the standard…
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