>>Conformation-dependent library for backbone geometry in proteins
β turns & Lib
Conformation-dependent library for backbone geometry in proteins
This library contains information on the variation of backbone bond angles and bond lengths as a function of the backbone dihedral angles phi and psi. For some parameters, there is a systematic variation with phi or psi or both. This study was initiated by P. Andrew Karplus at Oregon State University. We performed kernel regression analysis to produce smoothly varying regression values for bond lengths and bond angles on phi and psi.
You can download the conformation-dependent backbone geometry library in an uncompressed, text format or in a zip archive. The text format is both human- and computer-friendly. The library file has Quick-Start information in its header.
Protein structure determination and predictive modeling have long been guided by the paradigm that the peptide backbone has a single, context-independent ideal geometry. Both quantum-mechanics calculations and empirical analyses have shown this is an incorrect simplification in that backbone covalent geometry actually varies systematically as a function of the phi and psi backbone dihedral angles. Here, we use a nonredundant set of ultrahigh-resolution protein structures to define these conformation-dependent variations. The trends have a rational, structural basis that can be explained by avoidance of atomic clashes or optimization of favorable electrostatic interactions. To facilitate adoption of this paradigm, we have created a conformation-dependent library of covalent bond lengths and bond angles and shown that it has improved accuracy over existing methods without any additional variables to optimize. Protein structures derived from crystallographic refinement and predictive modeling both stand to benefit from incorporation of the paradigm.
This work was funded under grant P20 GM076222 from the National Institutes of Health and the National
Institute for General Medical Sciences.
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Saturday, November 10, 2018