Monte Carlo and event-driven dynamics of Brownian particles with orientational degrees of freedom
Flavio Romano, Cristiano De Michele, Davide Marenduzzo, Eduardo Sanz
Abstract
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Flavio Romano, Cristiano De Michele, Davide Marenduzzo, Eduardo Sanz
Abstract
Open-access reader
Recently, a simple scaling argument was introduced that allows us to map, with some precautions, Brownian and Monte Carlo dynamics for spherical particles. Here, we extend the scaling to study systems that have orientational degrees of freedom and carefully asses its validity over a wide region of temperature and density. Our work allows us to devise a Brownian Monte Carlo algorithm that produces, to a good approximation, physically meaningful trajectories with a minimum programming effort, although at the expense of some sampling efficiency.
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Recently, a simple scaling argument was introduced that allows us to map, with some precautions, Brownian and Monte Carlo dynamics for spherical particles. Here, we extend the scaling to study systems that have orientational degrees of freedom and carefully asses its validity over a wide region of temperature and density. Our work allows us to devise a Brownian Monte Carlo algorithm that produces, to a good approximation, physically meaningful trajectories with a minimum programming effort, although at the expense of some sampling efficiency.
Key concepts: Monte Carlo method, Statistical physics, Degrees of freedom (physics and chemistry), Brownian dynamics, Brownian motion, Scaling, Monte Carlo molecular modeling, Dynamic Monte Carlo method