Monte Carlo update for chain molecules: Biased Gaussian steps in torsional space
- 8 May 2001
- journal article
- Published by AIP Publishing in The Journal of Chemical Physics
- Vol. 114 (18) , 8154-8158
- https://doi.org/10.1063/1.1364637
Abstract
We develop a new elementary move for simulations of polymer chains in torsion angle space. The method is flexible and easy to implement. Tentative updates are drawn from a (conformation-dependent) Gaussian distribution that favors approximately local deformations of the chain. The degree of bias is controlled by a parameter b. The method is tested on a reduced model protein with 54 amino acids and the Ramachandran torsion angles as its only degrees of freedom, for different b. Without excessive fine tuning, we find that the effective step size can be increased by a factor of 3 compared to the unbiased b=0 case. The method may be useful for kinetic studies, too.Keywords
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This publication has 27 references indexed in Scilit:
- Self-Adapting Fixed-End-Point Configurational-Bias Monte Carlo Method for the Regrowth of Interior Segments of Chain Molecules with Strong Intramolecular InteractionsMacromolecules, 2000
- Modified configurational bias Monte Carlo method for simulation of polymer systemsThe Journal of Chemical Physics, 1997
- Studies of an off-lattice model for protein folding: Sequence dependence and improved sampling at finite temperatureThe Journal of Chemical Physics, 1995
- Extended continuum configurational bias Monte Carlo methods for simulation of flexible moleculesThe Journal of Chemical Physics, 1995
- Prediction of peptide conformation by multicanonical algorithm: New approach to the multiple‐minima problemJournal of Computational Chemistry, 1993
- Simulated Tempering: A New Monte Carlo SchemeEurophysics Letters, 1992
- New approach to Monte Carlo calculation of the free energy: Method of expanded ensemblesThe Journal of Chemical Physics, 1992
- Multicanonical ensemble: A new approach to simulate first-order phase transitionsPhysical Review Letters, 1992
- The pivot algorithm: A highly efficient Monte Carlo method for the self-avoiding walkJournal of Statistical Physics, 1988
- ‘Monte Carlo’ computer simulation of chain molecules. IMolecular Physics, 1969