Computer modeling and folding of four‐helix bundles

In the context of simplified models of globular proteins, the requirements for the unique folding to a four‐helix bundle have been addressed through a new Monte Carlo procedure. In particular, the relative importance of secondary versus tertiary interactions in determining the nature of the folded structure is examined. Various cases spanning the extremes where tertiary interactions completely dominate to that where tertiary interactions are negligible have been explored. Not surprisingly, the folding to unique four‐helix bundles is found to depend on an adequate balance of the secondary and tertiary interactions. Moreover, because the simplified model is composed of spheres representing α‐carbons and side chains, the geometry of the latter being based on small real amino acids, the role played by the side chains, and the problems associated with packing and hard‐core repulsions, are considered. Also, possible folding intermediates and their relationship with the experimentally observed molten globule state are explored. From these studies, a general set of rules is extracted which should aid in the further design of more detailed protein models adequate to more fully investigate the protein folding problem. Finally, the relationship between our conclusions and experimental work with specifically designed sequences is briefly discussed. © 1993 Wiley‐Liss, Inc.

[1]  F E Cohen,et al.  Protein folding. Effect of packing density on chain conformation. , 1991, Journal of molecular biology.

[2]  M. Karplus,et al.  Brownian dynamics simulation of protein folding: A study of the diffusion‐collision model , 1987, Biopolymers.

[3]  K. Dill,et al.  Origins of structure in globular proteins. , 1990, Proceedings of the National Academy of Sciences of the United States of America.

[4]  P E Wright,et al.  Folding of peptide fragments comprising the complete sequence of proteins. Models for initiation of protein folding. II. Plastocyanin. , 1992, Journal of molecular biology.

[5]  J Skolnick,et al.  Monte carlo studies on equilibrium globular protein folding. III. The four helix bundle , 1989, Biopolymers.

[6]  P E Wright,et al.  Folding of peptide fragments comprising the complete sequence of proteins. Models for initiation of protein folding. I. Myohemerythrin. , 1992, Journal of molecular biology.

[7]  Scott R. Presnell,et al.  Topological distribution of four-alpha-helix bundles. , 1989, Proceedings of the National Academy of Sciences of the United States of America.

[8]  P E Wright,et al.  Folding of immunogenic peptide fragments of proteins in water solution. II. The nascent helix. , 1988, Journal of molecular biology.

[9]  T. Creighton,et al.  Protein Folding , 1992 .

[10]  K. Kuwajima,et al.  The molten globule state as a clue for understanding the folding and cooperativity of globular‐protein structure , 1989, Proteins.

[11]  J. Skolnick,et al.  Computer simulations of globular protein folding and tertiary structure. , 1989, Annual review of physical chemistry.

[12]  Haruki Nakamura,et al.  Protein design on computers. Five new proteins: Shpilka, grendel, fingerclasp, leather, and aida , 1992, Proteins.

[13]  D Eisenberg,et al.  The design, synthesis, and crystallization of an alpha‐helical peptide , 1986, Proteins.

[14]  J. Skolnick,et al.  Discretized model of proteins. I. Monte Carlo study of cooperativity in homopolypeptides , 1992 .

[15]  W. DeGrado,et al.  Protein design, a minimalist approach. , 1989, Science.

[16]  A Kolinski,et al.  Dynamic Monte Carlo simulations of a new lattice model of globular protein folding, structure and dynamics. , 1991, Journal of molecular biology.

[17]  C. Branden,et al.  Introduction to protein structure , 1991 .

[18]  P E Wright,et al.  Folding of immunogenic peptide fragments of proteins in water solution. I. Sequence requirements for the formation of a reverse turn. , 1988, Journal of molecular biology.

[19]  J. Skolnick,et al.  Comparison of lattice Monte Carlo dynamics and Brownian dynamics folding pathways of α-helical hairpins , 1991 .