Numerical examination of the extended phase-space volume-preserving integrator by the Nosé-Hoover molecular dynamics equations

Copyright 2008 Wiley Periodicals, Inc.

Détails bibliographiques
Publié dans:Journal of computational chemistry. - 1984. - 30(2009), 12 vom: 15. Sept., Seite 1799-815
Auteur principal: Queyroy, Séverine (Auteur)
Autres auteurs: Nakamura, Haruki, Fukuda, Ikuo
Format: Article en ligne
Langue:English
Publié: 2009
Accès à la collection:Journal of computational chemistry
Sujets:Journal Article Research Support, Non-U.S. Gov't Dipeptides Water 059QF0KO0R alanylalanine 2867-20-1 Argon 67XQY1V3KH
Description
Résumé:Copyright 2008 Wiley Periodicals, Inc.
This article illustrates practical applications to molecular dynamics simulations of the recently developed numerical integrators [Phys Rev E 2006, 73, 026703] for ordinary differential equations. This method consists of extending any set of ordinary differential equations in order to define a time invariant function, and then use the techniques of divergence-free solvable decomposition and symmetric composition to obtain volume-preserving integrators in the extended phase space. Here, we have developed the technique by constructing multiple extended-variable formalism in order to enhance the handling in actual simulation, and by constituting higher order integrators to obtain further accuracies. Using these integrators, we perform constant temperature molecular dynamics simulations of liquid water, liquid argon and peptide in liquid water droplet. The temperature control is obtained through an extended version of the Nosé-Hoover equations. Analyzing the effects of the simulation conditions including time step length, initial values, boundary conditions, and equation parameters, we investigate local accuracy, global accuracy, computational cost, and sensitivity along with the sampling validity. According to the results of these simulations, we show that the volume-preserving integrators developed by the current method are more effective than traditional integrators that lack the volume-preserving property
Description:Date Completed 02.11.2009
Date Revised 21.11.2013
published: Print
Citation Status MEDLINE
ISSN:1096-987X
DOI:10.1002/jcc.21181