Quasi-Continuous Interpolation Scheme for Pathways between Distant Configurations

被引:33
作者
Wales, David J. [1 ]
Carr, Joanne M. [1 ]
机构
[1] Univ Chem Labs, Cambridge CB2 1EW, England
基金
英国工程与自然科学研究理事会;
关键词
LENNARD-JONES CLUSTERS; NORMAL-MODE ANALYSIS; ELASTIC-NETWORK MODEL; PROTEIN CONFORMATIONAL TRANSITIONS; TARGETED MOLECULAR-DYNAMICS; FINDING SADDLE-POINTS; MINIMUM ENERGY PATHS; POTENTIAL-ENERGY; ADENYLATE KINASE; FORCE-FIELD;
D O I
10.1021/ct3004832
中图分类号
O64 [物理化学(理论化学)、化学物理学];
学科分类号
070304 ; 081704 ;
摘要
A quasi-continuous interpolation (QCI) scheme is introduced for characterizing physically realistic initial pathways from which to initiate transition state searches and construct kinetic transition networks. Applications are presented for peptides, proteins, and a morphological transformation in an atomic cluster. The first step in each case involves end point alignment, and we describe the use of a shortest augmenting path algorithm for optimizing permutational isomers. The QCI procedure then employs an interpolating potential, which preserves the covalent bonding framework for the biomolecules and includes repulsive terms between unconstrained atoms. This potential is used to identify an interpolating path by minimizing contributions from a connected set of images, including terms corresponding to minima in the interatomic distances between them. This procedure detects unphysical geometries in the line segments between images. The most difficult cases, where linear interpolation would involve chain crossings, are treated by growing the structure an atom at a time using the interpolating potential. To test the QCI procedure, we carry through a series of benchmark calculations where the initial interpolation is coupled to explicit transition state searches to produce complete pathways between specified local minima.
引用
收藏
页码:5020 / 5034
页数:15
相关论文
共 114 条
[11]   Phase changes in 38-atom Lennard-Jones clusters. II. A parallel tempering study of equilibrium and dynamic properties in the molecular dynamics and microcanonical ensembles [J].
Calvo, F ;
Neirotti, JP ;
Freeman, DL ;
Doll, JD .
JOURNAL OF CHEMICAL PHYSICS, 2000, 112 (23) :10350-10357
[12]  
Calvo F., 2012, J CHEM PHYS, V136
[13]   Finding pathways between distant local minima [J].
Carr, JM ;
Trygubenko, SA ;
Wales, DJ .
JOURNAL OF CHEMICAL PHYSICS, 2005, 122 (23)
[14]   Folding pathways and rates for the three-stranded β-sheet peptide Beta3s using discrete path sampling [J].
Carr, Joanne M. ;
Wales, David J. .
JOURNAL OF PHYSICAL CHEMISTRY B, 2008, 112 (29) :8760-8769
[15]   Refined kinetic transition networks for the GB1 hairpin peptide [J].
Carr, Joanne M. ;
Wales, David J. .
PHYSICAL CHEMISTRY CHEMICAL PHYSICS, 2009, 11 (18) :3341-3354
[16]  
Case D.A., 2006, AMBER 9
[17]   The Amber biomolecular simulation programs [J].
Case, DA ;
Cheatham, TE ;
Darden, T ;
Gohlke, H ;
Luo, R ;
Merz, KM ;
Onufriev, A ;
Simmerling, C ;
Wang, B ;
Woods, RJ .
JOURNAL OF COMPUTATIONAL CHEMISTRY, 2005, 26 (16) :1668-1688
[18]   Coupled linear and rotary motion in supramolecular helix handedness inversion [J].
Chakrabarti, Dwaipayan ;
Wales, David J. .
SOFT MATTER, 2011, 7 (06) :2325-2328
[19]   Tryptophan zippers:: Stable, monomeric β-hairpins [J].
Cochran, AG ;
Skelton, NJ ;
Starovasnik, MA .
PROCEEDINGS OF THE NATIONAL ACADEMY OF SCIENCES OF THE UNITED STATES OF AMERICA, 2001, 98 (10) :5578-5583
[20]  
Cormen T. H., 2003, INTRO ALGORITHMS, P540