Computing the transition state populations in simple protein models

被引:41
作者
Ozkan, SB
Dill, KA
Bahar, I
机构
[1] Univ Pittsburgh, Sch Med, Ctr Computat Biol & Bioinformat, Pittsburgh, PA 15213 USA
[2] Univ Pittsburgh, Sch Med, Dept Mol Genet & Biochem, Pittsburgh, PA 15213 USA
[3] Bogazici Univ, Dept Chem Engn, TR-80815 Bebek, Turkey
[4] Bogazici Univ, Ctr Polymer Res, TR-80815 Bebek, Turkey
[5] Univ Calif San Francisco, Dept Pharmaceut Chem, San Francisco, CA 94143 USA
关键词
master equation method; kinetics of protein folding; Go model; two-state fast-folding; transition state;
D O I
10.1002/bip.10280
中图分类号
Q5 [生物化学]; Q7 [分子生物学];
学科分类号
071010 ; 081704 ;
摘要
We describe the master equation method for computing the kinetics of protein folding. We illustrate the method using a simple Go model. Presently most models of two-state fast-folding protein folding kinetics invoke the classical idea of a transition state to explain why there is a single exponential decay in time. However, if proteins fold via funnel-shaped energy landscapes, as predicted by many theoretical studies, then it raises the question of what is the transition state. Is it a specific structure, or a small ensemble of structures, as is expected from classical transition state theory? Or is it more like the denatured states of proteins, a very broad ensemble? The answer that is usually obtained depends on the assumptions made about the transition state. The present method is a rigorous way to find transition states, without assumptions or approximations, even for very nonclassical shapes of energy landscapes. We illustrate the method here, showing how the transition states in two-state protein folding can be very broad ensembles. (C) 2002 Wiley Periodicals, Inc.
引用
收藏
页码:35 / 46
页数:12
相关论文
共 25 条
[1]   STOCHASTICS OF ROTATIONAL ISOMERIC TRANSITIONS IN POLYMER-CHAINS [J].
BAHAR, I .
JOURNAL OF CHEMICAL PHYSICS, 1989, 91 (10) :6525-6531
[2]   ENERGY LANDSCAPES AND THE COLLAPSE DYNAMICS OF HOMOPOLYMERS [J].
CHAN, HS ;
DILL, KA .
JOURNAL OF CHEMICAL PHYSICS, 1993, 99 (03) :2116-2127
[3]   Master equation approach to protein folding and kinetic traps [J].
Cieplak, M ;
Henkel, M ;
Karbowski, J ;
Banavar, JR .
PHYSICAL REVIEW LETTERS, 1998, 80 (16) :3654-3657
[4]   Protein folding intermediates and pathways studied by hydrogen exchange [J].
Englander, SW .
ANNUAL REVIEW OF BIOPHYSICS AND BIOMOLECULAR STRUCTURE, 2000, 29 :213-238
[5]  
Gardiner G. W., 1990, HDB STOCHASTIC METHO
[6]  
GOEL NS, 1974, DYNAMIC STOCHASTIC M
[7]   Sequencing of folding events in Go-type proteins [J].
Hoang, TX ;
Cieplak, M .
JOURNAL OF CHEMICAL PHYSICS, 2000, 113 (18) :8319-8328
[8]   Protein folding as a diffusional process [J].
Jacob, M ;
Schmid, FX .
BIOCHEMISTRY, 1999, 38 (42) :13773-13779
[9]   Lattice models for proteins reveal multiple folding nuclei for nucleation-collapse mechanism [J].
Klimov, DK ;
Thirumalai, D .
JOURNAL OF MOLECULAR BIOLOGY, 1998, 282 (02) :471-492
[10]   PROTEIN FOLDING FUNNELS - A KINETIC APPROACH TO THE SEQUENCE STRUCTURE RELATIONSHIP [J].
LEOPOLD, PE ;
MONTAL, M ;
ONUCHIC, JN .
PROCEEDINGS OF THE NATIONAL ACADEMY OF SCIENCES OF THE UNITED STATES OF AMERICA, 1992, 89 (18) :8721-8725