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Multi-target Parallel Processing Approach for Gene-to-structure Determination of the Influenza Polymerase PB2 Subunit
Published on: June 28, 2013
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Application of the phase extension method in virus crystallography
1Department of Integrative Structural and Computational Biology, The Scripps Research Institute, 10550 North Torrey Pines Road, La Jolla, CA 92037, USA.
Summary
Phase extension (PX) refines crystallographic phases for higher resolution. Viral capsid symmetry enhances phasing power, while accurate molecular replacement and masks are crucial for success, especially in P1 space groups.
Area of Science:
- Structural biology
- Crystallography
- Biophysics
Background:
- Phase extension (PX) is vital for improving crystallographic data resolution.
- Viral capsids with icosahedral symmetry offer high non-crystallographic symmetry (NCS), aiding phasing power.
Purpose of the Study:
- To detail the phase extension procedure for crystallographic data.
- To highlight factors critical for successful phase extension and resolution enhancement.
Main Methods:
- Gradual extension of initial phases from low to high resolution.
- Utilizing molecular replacement for accurate particle orientation and positioning.
- Defining molecular masks around non-crystallographic symmetry (NCS) asymmetric units for density modification.
Main Results:
- High NCS in viral capsids significantly improves phasing power for resolution extension.
- Complete diffraction data and accurate molecular replacement solutions are key for smooth PX.
- Density modification techniques like averaging and flattening depend on precise molecular masks.
- PX is effective across space groups with accurate masks and initial phases.
- For P1 space groups, starting PX at higher resolution (e.g., 6Å) resolves Babinet phase and phase flipping errors.
Conclusions:
- Phase extension is a robust method for enhancing crystallographic resolution.
- Non-crystallographic symmetry and accurate data processing are critical for successful phase extension.
- Specific strategies are needed for challenging space groups like P1 to overcome phase extension limitations.

