Volume 17, Issue 10, Pages (October 2009)

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Volume 17, Issue 10, Pages 1307-1315 (October 2009) On the Relationship between Diffraction Patterns and Motions in Macromolecular Crystals  Peter B. Moore  Structure  Volume 17, Issue 10, Pages 1307-1315 (October 2009) DOI: 10.1016/j.str.2009.08.015 Copyright © 2009 Elsevier Ltd Terms and Conditions

Figure 1 A typical Frame of Macromolecular Diffraction Data This frame of data is part of a data set collected from a crystal of 70S ribosomes from Thermus thermophilus. The frame shown is a 0.3° oscillation image obtained at APS on 24-ID-C, using a 3×3 CCD detector. (The division of the image into nine squares is obvious.) The wavelength of the X-rays used was 0.9795Å, the detector was 500 mm from the crystal, and the resolution at the (horizontal) edge of the image is 0.3125 Å−1. This image was provided by R. Evans and G. Blaha. Structure 2009 17, 1307-1315DOI: (10.1016/j.str.2009.08.015) Copyright © 2009 Elsevier Ltd Terms and Conditions

Figure 2 The Effects of Translational Disorder on Diffuse Scattering In both this figure and Figure 3, the structure responsible for the diffuse scatter shown is hen egg white lysozyme and the coordinates used to represent that molecule are those reported for its tetragonal form by Nanao et al. (2005) (PDB 2BLX). All images show what the diffuse scatter would look like in a single still taken from the overall, three-dimensional scattering pattern of the protein. In every case, the X-ray beam is directed down the z axis of the protein and the wavelength is 1.0 Å. At the corner of each still |(S)| = 0.707 Å−1. No allowance is made for solvent contrast effects. (A) The diffuse scatter anticipated if the entire molecule moves as a rigid body and the motion can be described using an isotropic Gaussian, the variance of which is 0.25 Å2 (B factor = 20 Å2). (B) The diffuse scatter expected if each atom in the molecule moves in exactly the same way as in (A) but does so independently. (C) The average transform of lysozyme in crystals where lysozyme molecules are experiencing either the disorder that leads to the diffuse scatter shown in (A) or the disorder responsible for the diffuse scatter displayed in (B). (D) The transform of lysozyme in the absence of any disorder whatever. To make these images easier to look at, their gray scales were set to different values. In (C) and (D), black implies ≥150,000 arbitrary units, while in (A), black is ≥100,000 units and in (B) it is ≥50,000 units. The pattern in (B) would be invisible otherwise. Structure 2009 17, 1307-1315DOI: (10.1016/j.str.2009.08.015) Copyright © 2009 Elsevier Ltd Terms and Conditions

Figure 3 The Effects of Rotational Disorder on Diffuse Scattering Patterns See the legend of Figure 1 for details. (A) The diffuse scatter shown results from a combination of isotropic, rigid-body, translational disorder that has a B factor of 20 Å2 (see Figure 1A) and a Gaussian rotational disorder that has a variance of (4°)2. The librations in question are about an axis parallel to the incident X-ray beam. Black is ≥100,000 units. (B) The diffuse scatter produced by rotational component of the disorder that contributes to the diffuse scatter shown in (A). Black is ≥20,000 units. (C) This image displays the effect of rotational disorder of the same magnitude as that in (B) except that while the direction of the axis of rotation is the same as in (B), it passes through a position in the protein that is 5 Å from the protein's center of gravity. (D) In this instance, the axis of rotation passes through the center of gravity of the protein, but is perpendicular to the X-ray beam rather than being parallel to it. The magnitude of the rotation is the same as in all other panels. Structure 2009 17, 1307-1315DOI: (10.1016/j.str.2009.08.015) Copyright © 2009 Elsevier Ltd Terms and Conditions