Velocity gradient power functional for Brownian dynamics
Soft Condensed Matter
2018-02-26 v1 Fluid Dynamics
Abstract
We present an explicit and simple approximation for the superadiabatic excess (over ideal gas) free power functional, admitting the study of the nonequilibrium dynamics of overdamped Brownian many-body systems. The functional depends on the local velocity gradient and is systematically obtained from treating the microscopic stress distribution as a conjugate field. The resulting superadiabatic forces are beyond dynamical density functional theory and are of viscous nature. Their high accuracy is demonstrated by comparison to simulation results.
Keywords
Cite
@article{arxiv.1710.01975,
title = {Velocity gradient power functional for Brownian dynamics},
author = {Daniel de las Heras and Matthias Schmidt},
journal= {arXiv preprint arXiv:1710.01975},
year = {2018}
}