Folding Pathways of a Knotted Protein with a Realistic Atomistic Force Field

被引:76
作者
Beccara, Silvio A. [1 ]
Skrbic, Tatjana [2 ]
Covino, Roberto [3 ,4 ]
Micheletti, Cristian [5 ,6 ]
Faccioli, Pietro [3 ,4 ]
机构
[1] Bruno Kessler Fdn, LISC, Trento, Italy
[2] Bruno Kessler Fdn, ECT, Trento, Italy
[3] Univ Trento, Dept Phys, Trento, Italy
[4] Ist Nazl Fis Nucl, Grp Collegato Trento, Trento, Italy
[5] SISSA, I-34014 Trieste, Italy
[6] CNR IOM Democritos, Trieste, Italy
关键词
MOLECULAR-DYNAMICS; MONTE-CARLO; ENERGY LANDSCAPE; WW DOMAIN; SIMULATIONS; MODELS; CONFORMATIONS; ALGORITHMS; POLYMERS; BINDING;
D O I
10.1371/journal.pcbi.1003002
中图分类号
Q5 [生物化学];
学科分类号
071010 ; 081704 ;
摘要
We report on atomistic simulation of the folding of a natively-knotted protein, MJ0366, based on a realistic force field. To the best of our knowledge this is the first reported effort where a realistic force field is used to investigate the folding pathways of a protein with complex native topology. By using the dominant-reaction pathway scheme we collected about 30 successful folding trajectories for the 82-amino acid long trefoil-knotted protein. Despite the dissimilarity of their initial unfolded configuration, these trajectories reach the natively-knotted state through a remarkably similar succession of steps. In particular it is found that knotting occurs essentially through a threading mechanism, involving the passage of the C-terminal through an open region created by the formation of the native beta-sheet at an earlier stage. The dominance of the knotting by threading mechanism is not observed in MJ0366 folding simulations using simplified, native-centric models. This points to a previously underappreciated role of concerted amino acid interactions, including non-native ones, in aiding the appropriate order of contact formation to achieve knotting.
引用
收藏
页数:9
相关论文
共 39 条
[11]   Integrating folding kinetics and protein function: Biphasic kinetics and dual binding specificity in a WW domain [J].
Karanicolas, J ;
Brooks, CL .
PROCEEDINGS OF THE NATIONAL ACADEMY OF SCIENCES OF THE UNITED STATES OF AMERICA, 2004, 101 (10) :3432-3437
[12]   Coarse-grained models for simulations of multiprotein complexes: application to ubiquitin binding [J].
Kim, Young C. ;
Hummer, Gerhard .
JOURNAL OF MOLECULAR BIOLOGY, 2008, 375 (05) :1416-1433
[13]   Structure and folding of a designed knotted protein [J].
King, Neil P. ;
Jacobitz, Alex W. ;
Sawaya, Michael R. ;
Goldschmidt, Lukasz ;
Yeates, Todd O. .
PROCEEDINGS OF THE NATIONAL ACADEMY OF SCIENCES OF THE UNITED STATES OF AMERICA, 2010, 107 (48) :20732-20737
[14]   MONTE-CARLO SIMULATIONS OF LATTICE MODELS FOR MACROMOLECULES [J].
KREMER, K ;
BINDER, K .
COMPUTER PHYSICS REPORTS, 1988, 7 (06) :259-310
[15]   The Free Energy Landscape Analysis of Protein (FIP35) Folding Dynamics [J].
Krivov, Sergei V. .
JOURNAL OF PHYSICAL CHEMISTRY B, 2011, 115 (42) :12315-12324
[16]   Statistics of knots, geometry of conformations, and evolution of proteins [J].
Lua, Rhonald C. ;
Grosberg, Alexander Y. .
PLOS COMPUTATIONAL BIOLOGY, 2006, 2 (05) :350-357
[17]   Knot formation in newly translated proteins is spontaneous and accelerated by chaperonins [J].
Mallam, Anna L. ;
Jackson, Sophie E. .
NATURE CHEMICAL BIOLOGY, 2012, 8 (02) :147-153
[18]   How does a knotted protein fold? [J].
Mallam, Anna L. .
FEBS JOURNAL, 2009, 276 (02) :365-375
[19]   ARE THERE KNOTS IN PROTEINS [J].
MANSFIELD, ML .
NATURE STRUCTURAL BIOLOGY, 1994, 1 (04) :213-214
[20]   Fluctuations in the ensemble of reaction pathways [J].
Mazzola, G. ;
Beccara, S. A. ;
Faccioli, P. ;
Orland, H. .
JOURNAL OF CHEMICAL PHYSICS, 2011, 134 (16)