TY - JOUR
T1 - A Companion Guide to the String Method with Swarms of Trajectories
T2 - Characterization, Performance, and Pitfalls
AU - Chen, Haochuan
AU - Ogden, Dylan
AU - Pant, Shashank
AU - Cai, Wensheng
AU - Tajkhorshid, Emad
AU - Moradi, Mahmoud
AU - Roux, Benoît
AU - Chipot, Christophe
N1 - Funding Information:
This study was supported by the National Natural Science Foundation of China (22073050), the US National Institutes of Health (R15-GM139140 and P41-GM104601), the National Science Foundation (MCB-1517221 and CHE-1945465), the France and Chicago Collaborating in The Sciences (FACCTS) program, and the Agence Nationale de la Recherche (ProteaseInAction). S.P. would like to thank Beckman Institute for Graduate Fellowship.
Publisher Copyright:
© 2022 American Chemical Society. All rights reserved.
PY - 2022/3/8
Y1 - 2022/3/8
N2 - The string method with swarms of trajectories (SMwST) is an algorithm that identifies a physically meaningful transition pathway-a one-dimensional curve, embedded within a high-dimensional space of selected collective variables. The SMwST algorithm leans on a series of short, unbiased molecular dynamics simulations spawned at different locations of the discretized path, from whence an average dynamic drift is determined to evolve the string toward an optimal pathway. However conceptually simple in both its theoretical formulation and practical implementation, the SMwST algorithm is computationally intensive and requires a careful choice of parameters for optimal cost-effectiveness in applications to challenging problems in chemistry and biology. In this contribution, the SMwST algorithm is presented in a self-contained manner, discussing with a critical eye its theoretical underpinnings, applicability, inherent limitations, and use in the context of path-following free-energy calculations and their possible extension to kinetics modeling. Through multiple simulations of a prototypical polypeptide, combining the search of the transition pathway and the computation of the potential of mean force along it, several practical aspects of the methodology are examined with the objective of optimizing the computational effort, yet without sacrificing accuracy. In light of the results reported here, we propose some general guidelines aimed at improving the efficiency and reliability of the computed pathways and free-energy profiles underlying the conformational transitions at hand.
AB - The string method with swarms of trajectories (SMwST) is an algorithm that identifies a physically meaningful transition pathway-a one-dimensional curve, embedded within a high-dimensional space of selected collective variables. The SMwST algorithm leans on a series of short, unbiased molecular dynamics simulations spawned at different locations of the discretized path, from whence an average dynamic drift is determined to evolve the string toward an optimal pathway. However conceptually simple in both its theoretical formulation and practical implementation, the SMwST algorithm is computationally intensive and requires a careful choice of parameters for optimal cost-effectiveness in applications to challenging problems in chemistry and biology. In this contribution, the SMwST algorithm is presented in a self-contained manner, discussing with a critical eye its theoretical underpinnings, applicability, inherent limitations, and use in the context of path-following free-energy calculations and their possible extension to kinetics modeling. Through multiple simulations of a prototypical polypeptide, combining the search of the transition pathway and the computation of the potential of mean force along it, several practical aspects of the methodology are examined with the objective of optimizing the computational effort, yet without sacrificing accuracy. In light of the results reported here, we propose some general guidelines aimed at improving the efficiency and reliability of the computed pathways and free-energy profiles underlying the conformational transitions at hand.
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U2 - 10.1021/acs.jctc.1c01049
DO - 10.1021/acs.jctc.1c01049
M3 - Article
C2 - 35138832
AN - SCOPUS:85124872530
SN - 1549-9618
VL - 18
SP - 1406
EP - 1422
JO - Journal of Chemical Theory and Computation
JF - Journal of Chemical Theory and Computation
IS - 3
ER -