| Literature DB >> 27359147 |
Amane Kobayashi1, Yuki Sekiguchi1, Tomotaka Oroguchi1, Koji Okajima1, Asahi Fukuda1, Mao Oide1, Masaki Yamamoto2, Masayoshi Nakasako1.
Abstract
Coherent X-ray diffraction imaging (CXDI) allows internal structures of biological cells and cellular organelles to be analyzed. CXDI experiments have been conducted at 66 K for frozen-hydrated biological specimens at the SPring-8 Angstrom Compact Free-Electron Laser facility (SACLA). In these cryogenic CXDI experiments using X-ray free-electron laser (XFEL) pulses, specimen particles dispersed on thin membranes of specimen disks are transferred into the vacuum chamber of a diffraction apparatus. Because focused single XFEL pulses destroy specimen particles at the atomic level, diffraction patterns are collected through raster scanning the specimen disks to provide fresh specimen particles in the irradiation area. The efficiency of diffraction data collection in cryogenic experiments depends on the quality of the prepared specimens. Here, detailed procedures for preparing frozen-hydrated biological specimens, particularly thin membranes and devices developed in our laboratory, are reported. In addition, the quality of the frozen-hydrated specimens are evaluated by analyzing the characteristics of the collected diffraction patterns. Based on the experimental results, the internal structures of the frozen-hydrated specimens and the future development for efficient diffraction data collection are discussed.Entities:
Keywords: X-ray free-electron laser; coherent X-ray diffraction imaging; cryogenic X-ray diffraction experiment; frozen-hydrated non-crystalline specimens; structures of cells and cellular organelles
Mesh:
Year: 2016 PMID: 27359147 PMCID: PMC5357008 DOI: 10.1107/S1600577516007736
Source DB: PubMed Journal: J Synchrotron Radiat ISSN: 0909-0495 Impact factor: 2.616
Figure 1(a) Schematic illustration of cryogenic XFEL-CXDI experiments by raster scanning of specimen disks with non-crystalline specimen particles adsorbed onto the thin membrane region. Photographs of the KOTOBUKI-1 diffraction apparatus connected to the two MPCCD detectors in experimental hutch 3 (b) and the TAKASAGO-6 with the two MPCCD detectors in hutch 4 (c) of BL3 at SACLA.
Figure 2(a) Two types of specimen disks used in our XFEL-CXDI experiments. Schematic illustrations on the preparation procedures of specimen disks with carbon membranes (b), epoxy membranes (c) and SiN membranes (d).
Figure 3Schematic illustrations on the preparation of specimen disks carrying copper-oxide particles (a) and gold-colloidal particles (b). Schematic illustration (c) and a photograph (d) of our electrospray system used for uniformly dispersing gold-colloidal particles and PLL solutions. A thin electrode is inserted into a capillary tube with an inner diameter of 24 or 60 µm filled with 8 µL of concentrated suspension of gold-colloidal particles. The tip of the capillary nozzle is set about 10 mm apart from the specimen disk, and then the device is operated by applying a voltage of 5 kV between the electrode and the base plate. The specimen suspension in the capillary tube is evacuated to the vibrator to be dispersed by the ultrasonic cleaner for every 10 min operation to prevent heavy clogging by gravity sedimentation at the tip of the capillary.
Figure 4(a) Schematic illustration of the procedure to print regularly arrayed PLL spots onto carbon-coated SiN membranes by electrospraying the PLL solution with a commercially available holey SiN plate. The scanning electron micrograph of the holey SiN plate is displayed on the left (Norcada, Canada). Schematic illustrations of dispersing biological specimens, such as cyanobacteria cells on membranes with regularly printed PLL spots (b) and with a uniform PLL layer (c). The photographs on the right were taken after blotting by using the optical microscope IX71 in the phase-contrast mode.
Figure 5(a) Photograph of a set of devices used for preparing frozen-hydrated biological specimens, and a custom-made freezing device. (b) Magnified view of the humidity controlling chamber. A cassette holder is filled with moist air from the HUM-1, and is removable from the main body of the chamber. (c) Photograph of the flash-freezing device just before plunging the specimen disk into the liquid-ethane bath. Liquid ethane is produced by blowing ethane gas onto the wall of an aluminium cap cooled by liquid nitrogen. The temperature of liquid ethane is kept above the melting point by using a film heater of 7 Ω (Sakaguchi Dennetsu, Japan) connected to a power supply of 24 V as schematically illustrated in the inset on the upper right. The inset on the lower right is a photograph of a disk container to store flash-frozen specimen disks in liquid nitrogen (Yasuda Shoten, Japan). (d) Specimen holder and plates used to bring specimen disks from the liquid-nitrogen bath to the vacuum chambers of diffraction apparatus. Plates shown in the left photograph are used as illustrated on the right. Two neodymium magnets of 1.5 mm diameter and 3 mm height are buried in the specimen holder. An aluminium adaptor for carrying four specimen disks of diameter 3 mm is fixed to the specimen holder by a covering plate with four holes. The other covering plate is used to fix a silicon specimen disk with nine SiN windows to the specimen holder.
Figure 6(a) Pattern of parasitic scattering around the beam stop coming from optics upstream. Diffraction patterns from a carbon membrane of thickness ∼30 nm (b) and a SiN membrane of thickness ∼100 nm (c). S is the scattering vector and defined as = , where is the diffraction angle and λ is the X-ray wavelength. (d) Typical patterns from cracked membranes. Each pattern is approximated as Fraunhofer diffraction of a narrow slit. Evaluated from the speckle patterns, the width of each slit is estimated to be approximately 90 nm (left panel), 100 nm (center) and 300 nm (right). (e) Diffraction patterns from epoxy membranes with thickness of ∼20 nm (left panel), 100 nm (center) and 200 nm (right).
Figure 7Preparation of standard specimens of metal particles. (a) SEM image of dispersed copper-oxide particles (left panel), and a diffraction pattern from a single copper-oxide particle of approximate size 500 nm. The electron density map projected along the direction of the incident X-ray pulse is retrieved as shown in the inset. We applied the ASURA protocol to the diffraction pattern up to a resolution of 25 nm at edge (Table 1 ▸). (b) SEM image and diffraction pattern of gold-colloidal particles of diameter 50 nm densely dispersed on a thin membrane.
Figure 8Diffraction patterns from flash-cooled cyanobacteria specimens with the frequency distribution regarding the total diffraction intensities and maximum resolutions. The total intensity of each diffraction pattern was calculated over the area displayed. The maximum resolution is defined as the highest-resolution shell including at least three detector pixels with more than four photons (Sekiguchi et al., 2014b ▸). We did not analyze diffraction patterns with less than three detector pixels, which count more than four photons. The data shown are those for cyanobacteria surrounded by an appropriate amount of buffer solution (a), semi-dried (b) and heavily wet (c). The electron density maps retrieved from the diffraction patterns in Figs. 8(a) and 8(b) ▸ are shown in the inset. We applied the ASURA protocol to these diffraction patterns up to a resolution of 50 nm at edge. The statistics of the retrieved electron density maps are listed in Table 1 ▸.
Figure 9Two representative examples of diffraction patterns and the most probable electron density maps of frozen-hydrated single cyanobacterial cells. We applied the ASURA protocol to the diffraction patterns up to a resolution of 50 nm at edge. The statistics of the diffraction patterns and phase-retrieved projection electron density maps are summarized in Table 1 ▸. The effective resolutions of the density maps are estimated by using the PRTF. Size distribution of cyanobacterial cells for 63 retrieved projection electron density maps (c), and that measured by DLS (d). The inset shows an image of a cyanobacterial cell taken using an IX71 optical microscope.
Statistics of diffraction patterns and phase-retrieved electron density maps
| Fig. 7( | Fig. 8( | Fig. 8( | Fig. 9( | Fig. 9( | |
|---|---|---|---|---|---|
| Diffraction pattern | |||||
|
| 0.72 | 0.85 | 0.46 | 0.86 | 0.81 |
| Maximum resolution (nm) | 11.1 | 20.0 | 50.1 | 13.5 | 17.6 |
| Phase-retrieved electron density map | |||||
| Number of maps included in the most probable class in the analysis of the internal structures by the | 301 | 204 | 212 | 194 | 167 |
| Oversampling ratio | 161.8 | 14.1 | 321.3 | 11.1 | 14.6 |
|
| 0.18 | 0.31 | 0.34 | 0.33 | 0.32 |
| Effective resolution (nm) | 18.2 | 136.9 | 18.2 | 126.4 | 99.6 |
The Friedel symmetry of a diffraction pattern is evaluated using the following correlation: = , E = + , = − , where is the diffraction intensity in the region of interest with 100 × 100 pixels and is the diffraction intensity of the Friedel mate. For a diffraction pattern with ideal Friedel symmetry, the value becomes 1 (Sekiguchi et al., 2014a ▸).
The maximum resolution in a diffraction pattern is defined as the highest-resolution shell including at least three detector pixels with more than four photons (Sekiguchi et al., 2014b ▸).
The oversampling ratio of the density model is defined as the ratio between the number of pixels in the determined support in the electron density maps and the number of pixels in the diffraction patterns.
is defined as = − , where and represent the structure amplitude calculated from the reconstructed electron density and observed in experiments, respectively. K is a scale factor between the reconstructed and observed structure amplitudes (Miao et al., 2005 ▸). In protein crystallography, an value smaller than 0.2 is desirable to confirm that the electron density maps display structures up to atomic resolution after crystallographic refinement. On the other hand, initial electron density maps suitable for building polypeptide models frequently show an value larger than 0.4. In our studies, the phase-retrieval procedure is not applied to diffraction data up to atomic resolution. Therefore, we currently accept electron density maps of values 0.3–0.4 as successfully reconstructed maps. In fact, an value of ∼0.3 is commonly used for a reasonable starting model for refinement as reported in X-ray crystallography (Murshudov et al., 2011 ▸).
The effective resolution of the averaged electron density map is defined as the resolution where PRTF drops below 0.5 (Chapman et al., 2006b ▸; Sekiguchi et al., 2016 ▸). PRTF is calculated from electron density maps of the most probable class selected in the multivariate analysis.
Figure 10Diffraction pattern of a hexagonal ice crystal with sub-micrometer dimensions. The inset shows a retrieved electron density map projected along the direction of the incident X-rays.
Figure 11Schematic illustrations regarding the electron density contrast of biological cells in vacuum (a) and in solvent (b). The left panel shows a model system. The distribution of electron density in the model system is shown in the right panel.