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Revisiting the Ramachandran plot: Hard‐sphere repulsion, electrostatics, and H‐bonding in the α‐helix
Author(s) -
Ho Bosco K.,
Thomas Annick,
Brasseur Robert
Publication year - 2003
Publication title -
protein science
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 3.353
H-Index - 175
eISSN - 1469-896X
pISSN - 0961-8368
DOI - 10.1110/ps.03235203
Subject(s) - ramachandran plot , steric effects , crystallography , electrostatics , chemistry , diagonal , plot (graphics) , physics , chemical physics , protein structure , stereochemistry , geometry , mathematics , biochemistry , statistics
What determines the shape of the allowed regions in the Ramachandran plot? Although Ramachandran explained these regions in terms of 1–4 hard‐sphere repulsions, there are discrepancies with the data where, in particular, the α R , α L , and β‐strand regions are diagonal. The α R ‐region also varies along the α‐helix where it is constrained at the center and the amino terminus but diffuse at the carboxyl terminus. By analyzing a high‐resolution database of protein structures, we find that certain 1–4 hard‐sphere repulsions in the standard steric map of Ramachandran do not affect the statistical distributions. By ignoring these steric clashes (N···H i+1 and O i−1 ···C), we identify a revised set of steric clashes (C β ···O, O i−1 ···N i+1 , C β ···N i+1 , O i−1 ···C β , and O i−1 ···O) that produce a better match with the data. We also find that the strictly forbidden region in the Ramachandran plot is excluded by multiple steric clashes, whereas the outlier region is excluded by only one significant steric clash. However, steric clashes alone do not account for the diagonal regions. Using electrostatics to analyze the conformational dependence of specific interatomic interactions, we find that the diagonal shape of the α R and α L ‐regions also depends on the optimization of the N···H i+1 and O i−1 ···C interactions, and the diagonal β‐strand region is due to the alignment of the CO and NH dipoles. Finally, we reproduce the variation of the Ramachandran plot along the α‐helix in a simple model that uses only H‐bonding constraints. This allows us to rationalize the difference between the amino terminus and the carboxyl terminus of the α‐helix in terms of backbone entropy.

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