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. 2012 Apr;68(Pt 4):381-90.
doi: 10.1107/S0907444911047834. Epub 2012 Mar 16.

Use of knowledge-based restraints in phenix.refine to improve macromolecular refinement at low resolution

Affiliations

Use of knowledge-based restraints in phenix.refine to improve macromolecular refinement at low resolution

Jeffrey J Headd et al. Acta Crystallogr D Biol Crystallogr. 2012 Apr.

Abstract

Traditional methods for macromolecular refinement often have limited success at low resolution (3.0-3.5 Å or worse), producing models that score poorly on crystallographic and geometric validation criteria. To improve low-resolution refinement, knowledge from macromolecular chemistry and homology was used to add three new coordinate-restraint functions to the refinement program phenix.refine. Firstly, a `reference-model' method uses an identical or homologous higher resolution model to add restraints on torsion angles to the geometric target function. Secondly, automatic restraints for common secondary-structure elements in proteins and nucleic acids were implemented that can help to preserve the secondary-structure geometry, which is often distorted at low resolution. Lastly, we have implemented Ramachandran-based restraints on the backbone torsion angles. In this method, a ϕ,ψ term is added to the geometric target function to minimize a modified Ramachandran landscape that smoothly combines favorable peaks identified from nonredundant high-quality data with unfavorable peaks calculated using a clash-based pseudo-energy function. All three methods show improved MolProbity validation statistics, typically complemented by a lowered R(free) and a decreased gap between R(work) and R(free).

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Figures

Figure 1
Figure 1
Residual plot comparing a harmonic potential with the ‘top-out’ function used for reference-model torsion restraints. For this example, l = 15.0° and σ = 1.0, which correspond to the default values in phenix.refine. The ‘top-out’ potential, shown in blue, is smoothly limited to a residual value of 225, which is equal to the value of the harmonic potential at Δ = 15.0°.
Figure 2
Figure 2
Reference-model side-chain examples. (a) LeuA34 from 1gtx/1ohv. The starting model in 1gtx (hot pink) is a rotamer outlier, while the corresponding side chain in 1ohv is a tp rotamer (green). After outlier correction and reference-model restraint generation, LeuA34 refines to a correct tp rotamer (dark blue). (b) GluA41 from 1gtx/1ohv. Both the starting model in 1gtx (hot pink) and 1ohv (green) are mt-10 rotamers, but the refined position with reference-model restraints in 1gtx (dark blue) is a better fit to the density. All images were generated using KiNG (Chen et al., 2009 ▶).
Figure 3
Figure 3
Summary of R free improvement using reference-model restraints.
Figure 4
Figure 4
Clashscore for DEN test set following refinement in phenix.refine both with and without reference-model torsion restraints. As described in Chen et al. (2010 ▶), the clashscore is the number of clashes ≥0.4 Å per 1000 atoms.
Figure 5
Figure 5
Improvement of clashscore by using secondary-structure restraints in phenix.refine. Red, default restraints; yellow, secondary-structure restraints without outlier filtering; blue, secondary-structure restraints with outlier filtering.
Figure 6
Figure 6
Effect of Ramachandran statistics on structure-validation criteria for 19 low-resolution structures (Schröder et al., 2010 ▶). (a) Ramachandran percent favored and outliers. Red, default (ϕ and ψ unrestrained); yellow, monomer library uncoupled ϕ,ψ torsion restraints; green, Ramachandran restraints based on Coot (Emsley et al., 2010 ▶) and Autobondrot (Word et al., 2000 ▶); blue, harmonic Ramachandran restraints (Oldfield, 2001 ▶). Lower bars are percent of residues falling in the favored regions of the Ramachandran plot; upper (lighter and shaded) bars are percent outliers. (b) Clashscores for the same test set colored as in the first plot.

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