Model for nonequilibrium computer simulation methods
- 1 January 1986
- journal article
- research article
- Published by American Physical Society (APS) in Physical Review A
- Vol. 33 (1) , 459-466
- https://doi.org/10.1103/physreva.33.459
Abstract
Several methods for nonequilibrium computer simulation of plane Couette flow are analyzed by kinetic theory. The boundary-value problem for the nonlinear Boltzmann equation is related to the stochastic, Lees-Edwards, and ‘‘non-Newtonian’’ dynamics methods. It is found that the kinetic-theory and computer simulation methods can be put into close correspondence, except for one form of the non-Newtonian equations of motion. The effects of homogeneous, nonconservative forces used to maintain constant temperature are also studied. For a special interatomic force law exact scaling relations are obtained to relate isothermal and nonisothermal solutions to the Boltzmann equation. For other force laws this scaling relationship is only approximate.Keywords
This publication has 16 references indexed in Scilit:
- Lorentz gas shear viscosity via nonequilibrium molecular dynamics and Boltzmann's equationJournal of Statistical Physics, 1985
- Nonlinear-response theory for steady planar Couette flowPhysical Review A, 1984
- Non-Newtonian molecular dynamicsComputer Physics Reports, 1984
- Stationary nonequilibrium states by molecular dynamics. II. Newton's lawPhysical Review A, 1984
- Nonequilibrium Molecular DynamicsAnnual Review of Physical Chemistry, 1983
- High-Strain-Rate Plastic Flow Studied via Nonequilibrium Molecular DynamicsPhysical Review Letters, 1982
- Stationary nonequilibrium states by molecular dynamics. Fourier's lawPhysical Review A, 1982
- Lennard-Jones triple-point bulk and shear viscosities. Green-Kubo theory, Hamiltonian mechanics, and nonequilibrium molecular dynamicsPhysical Review A, 1980
- Dense-fluid shear viscosity via nonequilibrium molecular dynamicsPhysical Review A, 1975
- The computer study of transport processes under extreme conditionsJournal of Physics C: Solid State Physics, 1972