TY - GEN
T1 - Effective sampling algorithms and analysis method for biomolecular simulations
AU - Mitsutake, Ayori
PY - 2013/1/1
Y1 - 2013/1/1
N2 - Conventional simulations of complex systems, which have many degrees of freedom, are hampered by multiple-minima problem. One way to overcome the multiple-minima problem is to perform a simulation in a generalized ensemble where each state is weighted by an artificial, non-Boltzmann weight factor so that a random walk in potential energy space may be realized. Three of well-known generalized-ensemble algorithms are multicanonical, simulated-tempering, and replica exchange method. In previous works, the methods combined with simulated-tempering and replica-exchange method, the one-dimensional replica-exchange simulated-tempering and simulated-tempering replica-exchange method, were developed. For the former method, the weight factor of the one-dimensional simulated-tempering is determined by a short replica-exchange simulation and multiple histogram reweighting techniques. For the latter method, the production run is a replica-exchange simulation with a few replicas not in the canonical ensembles but in the simulated-tempering ensembles. In this article, the general formulation of the multidimensional replica-exchange simulated-tempering and simulated-tempering replica exchange method is reviewed.
AB - Conventional simulations of complex systems, which have many degrees of freedom, are hampered by multiple-minima problem. One way to overcome the multiple-minima problem is to perform a simulation in a generalized ensemble where each state is weighted by an artificial, non-Boltzmann weight factor so that a random walk in potential energy space may be realized. Three of well-known generalized-ensemble algorithms are multicanonical, simulated-tempering, and replica exchange method. In previous works, the methods combined with simulated-tempering and replica-exchange method, the one-dimensional replica-exchange simulated-tempering and simulated-tempering replica-exchange method, were developed. For the former method, the weight factor of the one-dimensional simulated-tempering is determined by a short replica-exchange simulation and multiple histogram reweighting techniques. For the latter method, the production run is a replica-exchange simulation with a few replicas not in the canonical ensembles but in the simulated-tempering ensembles. In this article, the general formulation of the multidimensional replica-exchange simulated-tempering and simulated-tempering replica exchange method is reviewed.
KW - Generalized ensemble
KW - biomolecular
KW - simulation
UR - http://www.scopus.com/inward/record.url?scp=84874735816&partnerID=8YFLogxK
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U2 - 10.1063/1.4794640
DO - 10.1063/1.4794640
M3 - Conference contribution
AN - SCOPUS:84874735816
SN - 9780735411418
T3 - AIP Conference Proceedings
SP - 598
EP - 601
BT - 4th International Symposium on Slow Dynamics in Complex Systems
PB - American Institute of Physics Inc.
T2 - 4th International Symposium on Slow Dynamics in Complex Systems: Keep Going Tohoku
Y2 - 2 December 2012 through 7 December 2012
ER -