Journal Home > Volume 18 , Issue 5

It has been well accepted that the folding energy landscape may resemble a funnel according to the theory of protein folding. This theory of "folding funnel" has been extensively studied and thought to play an important role in guiding the sampling process of the protein folding and refinement in protein structure prediction. Here, we have investigated the relationship between the "funnel likeness" of protein folding and the size/structure of the proteins based on a set of non-homologous proteins we have recently evaluated using a statistical mechanics-based scoring function ITScorePro. It was found that larger proteins that consist of more helix/sheet structures tend to have a higher score-Root Mean Square Deviation (RMSD) correlation (or a more funnel like energy landscape). Another measurement in protein folding, Z-score, has also shown some correlation with the size of the proteins. As expected, proteins with a better "olding funnel likeness" (or score-RMSD correlation) tend to have a better-predicted conformation with a lower RMSD from their native structures. These findings can be extremely valuable for the development and improvement of sampling and scoring algorithms for protein structure prediction.


menu
Abstract
Full text
Outline
About this article

How the "Folding Funnel" Depends on Size and Structure of Proteins? A View from the Scoring Function Perspective

Show Author's information Sheng-You Huang( )Gordon K. Springer
Research Support Computing, University of Missouri Bioinformatics Consortium and Department of Computer Science, University of Missouri, Columbia, MO 65211, USA

Abstract

It has been well accepted that the folding energy landscape may resemble a funnel according to the theory of protein folding. This theory of "folding funnel" has been extensively studied and thought to play an important role in guiding the sampling process of the protein folding and refinement in protein structure prediction. Here, we have investigated the relationship between the "funnel likeness" of protein folding and the size/structure of the proteins based on a set of non-homologous proteins we have recently evaluated using a statistical mechanics-based scoring function ITScorePro. It was found that larger proteins that consist of more helix/sheet structures tend to have a higher score-Root Mean Square Deviation (RMSD) correlation (or a more funnel like energy landscape). Another measurement in protein folding, Z-score, has also shown some correlation with the size of the proteins. As expected, proteins with a better "olding funnel likeness" (or score-RMSD correlation) tend to have a better-predicted conformation with a lower RMSD from their native structures. These findings can be extremely valuable for the development and improvement of sampling and scoring algorithms for protein structure prediction.

Keywords: energy landscape, folding funnel, protein structure prediction, scoring function, protein folding

References(36)

[1]
J.Skolnick, J. S.Fetrow, and A.Kolinski, Structural genomics and its importance for gene function analysis, Nat. Biotechnol., vol. 18, pp. 283-287, 2000.
[2]
D.Baker, Protein structure prediction and structural genomics, Science, vol. 294, pp. 93-96, 2001.
[3]
M.Jacobsonand A.Sali, Comparative protein structure modeling and its applications to drug discovery, in Annual Reports in Medicinal Chemistry, J.Overington, Ed. London, UK: Inpharmatica Ltd., 2004, vol. 39, pp. 259-276.
DOI
[4]
K.Ginalski, N. V.Grishin, A.Godzik, and L.Rychlewski, Practical lessons from protein structure prediction, Nucleic Acids Res., vol. 33, pp. 1874-1891, 2005.
[5]
H.Zhouand J.Skolnick, Protein structure prediction by pro-Sp3-TASSER, Biophys J., vol. 96, pp. 2119-2127, 2009.
[6]
K. A.Dill, S. B.Ozkan, T. R.Weikl, J. D.Chodera, and V. A.Voelz, The protein folding problem: When will it be solved? Curr. Opin. Struct. Biol., vol. 17, pp. 342-346, 2007.
[7]
A.Roy, A.Kucukural, and Y.Zhang, I-TASSER: A unified platform for automated protein structure and function prediction, Nat. Protoc., vol. 5, pp. 725-738, 2010.
[8]
D.Petreyand B.Honig, Protein structure prediction: Inroads to biology, Mol. Cell, vol. 20, pp. 811-819, 2005.
[9]
R.Dasand D.Bake, Macromolecular modeling with rosetta, Annu. Rev. Biochem., vol. 77, pp. 363-382, 2008.
[10]
Y.Zhang, Protein structure prediction: When is it useful? Curr. Opin. Struct. Biol., vol. 19, pp. 145-155, 2009.
[11]
Y.Zhang, Progress and challenges in protein structure prediction, Curr. Opin. Struct. Biol., vol. 18, pp. 342-348, 2008.
[12]
H. M.Berman, J.Westbrook, Z.Feng, G.Gilliland, T. N.Bhat, H.Weissig, I. N.Shindyalov, and P. E.Bourne, The protein data bank, Nucleic Acids Res., vol. 28, pp. 235-242, 2000.
[13]
M. A.Martí-Renom, A. C.Stuart, A.Fiser, R.Sánchez, F.Melo, and A.Sali, Comparative protein structure modeling of genes and genomes, Annu. Rev. Biophys. Biomol. Struct., vol. 29, pp. 291-325, 2000.
[14]
K. T.Simons, C.Kooperberg, E.Huang, and D.Baker, Assembly of protein tertiary structures from fragments with similar local sequences using simulated annealing and Bayesian scoring functions, J. Mol. Biol., vol. 268, pp. 209-225, 1997.
[15]
Y.Zhang, A. K.Arakaki, and J.Skolnick, TASSER: An automated method for the prediction of protein tertiary structures in CASP6, Proteins, vol. 61(S7), pp. 91-98, 2005.
[16]
Y.Xia, E. S.Huang, M.Levitt, and R.Samudrala, Ab initio construction of protein tertiary structures using a hierarchical approach, J. Mol. Biol., vol. 300, pp. 171-185, 2000.
[17]
A.Shmygelskaand M.Levitt, Generalized ensemble methods for de novo structure prediction, Proc. Natl. Acad. Sci. USA, vol. 106, pp. 1415-1420, 2009.
[18]
J.Qiu, W.Sheffler, D.Baker, and W. S.Noble, Ranking predicted protein structures with support vector regression, Proteins, vol. 71, pp. 1175-1182, 2008.
[19]
D. E.Kim, B.Blum, P.Bradley, and D.Baker, Sampling bottlenecks in de novo protein structure prediction, J. Mol. Biol., vol. 393, pp. 249-260, 2009.
[20]
K. M.Misuraand D.Baker, Progress and challenges in high-resolution refinement of protein structure models, Proteins, vol. 59, pp. 15-29, 2005.
[21]
L.Wroblewskaand J.Skolnick, Can a physics-based, all-atom potential find a protein’s native structure among misfolded structures? I. Large scale AMBER benchmarking, J. Comput. Chem., vol. 28, pp. 2059-2066, 2007.
[22]
A.Jagielska, L.Wroblewska, and J.Skolnick, Protein model refinement using an optimized physics-based all-atom force field, Proc. Natl. Acad. Sci. USA, vol. 105, pp. 8268-8273, 2008.
[23]
J.Skolnick, H.Zhou, and M.Gao, Are predicted protein structures of any value for binding site prediction and virtual ligand screening? Curr. Opin. Struct. Biol., vol. 23, pp. 191-197, 2013.
[24]
H. S.Chanand K. A.Dill, Transition states and folding dynamics of proteins and heteropolymers, J. Chem. Phys., vol. 100, pp. 9238-9257, 1994.
[25]
J. N.Onuchic, Z.Luthey-Schulten, and P. G.Wolynes, Theory of protein folding: The energy landscape perspective, Annu. Rev. Phys. Chem., vol. 48, pp. 545-600, 1997.
[26]
K. A.Dill, S. B.Ozkan, M. S.Shell, and T. R.Weikl, The protein folding problem, Annu. Rev. Bipohys., vol. 37, pp. 289-316, 2008.
[27]
S.-Y.Huang and X.Zou, An iterative knowledge-based scoring function to predict protein-ligand interactions: I. Derivation of interaction potentials, J. Comput. Chem., vol. 27, pp. 1865-1875, 2006.
[28]
S.-Y.Huangand X.Zou, An iterative knowledge-based scoring function to predict protein-ligand interactions: II. Validation of the scoring function, J. Comput. Chem., vol. 27, pp. 1876-1882, 2006.
[29]
S.-Y.Huangand X.Zou, An iterative knowledge-based scoring function for protein-protein recognition, Proteins, vol. 72, pp. 557-579, 2008.
[30]
S.-Y.Huangand X.Zou, Statistical mechanics-based method to extract atomic distance-dependent potentials from protein structures, Proteins, vol. 79, pp. 2648-2661, 2011.
[31]
Y.Zhangand J.Skolnick, Automated structure prediction of weakly homologous proteins on a genomic scale, Proc. Natl. Acad. Sci. USA, vol. 101, pp. 7594-7599, 2004.
[32]
P.Guntert, C.Mumenthaler, and K.Wuthrich, Torsion angle dynamics for NMR structure calculation with the new program DYANA, J. Mol. Biol., vol. 273, pp. 283-298, 1997.
[33]
R.Rajgaria, S. R.McAllister, and C. A.Floudas, Distance dependent centroid to centroid force fields using high resolution decoys, Proteins, vol. 70, pp. 950-970, 2008.
[34]
E. F.Pettersen, T. D.Goddard, C. C.Huang, G. S.Couch, D. M.Greenblatt, E. C.Meng, and T. E.Ferrin, UCSF Chimera - A visualization system for exploratory research and analysis, J. Comput. Chem., vol. 25, pp. 1605-1612, 2004.
[35]
L.Zhangand J.Skolnick, What should the Z-score of native protein structures be? Protein Sci., vol. 7, pp. 1201-1207, 1998.
[36]
P. E.Leopold, M.Montal, and J. N.Onuchic, Protein folding funnels - A kinetic approach to the sequence structure relationship, Proc. Natl. Acad. Sci. USA, vol. 89, pp. 8721-8725, 1992.
Publication history
Copyright
Acknowledgements
Rights and permissions

Publication history

Received: 09 August 2013
Revised: 01 September 2013
Accepted: 02 September 2013
Published: 03 October 2013
Issue date: October 2013

Copyright

© The author(s) 2013

Acknowledgements

Computations for the scoring evaluations were performed on the HPC resources at the University of Missouri Bioinformatics Consortium (UMBC). The support of the UMBC is greatly appreciated.

Rights and permissions

Return