| Literature DB >> 30504916 |
Hiroshi Sekiguchi1, Masahiro Kuramochi2, Keigo Ikezaki2, Yu Okamura2, Kazuki Yoshimura2, Ken Matsubara2, Jae-Won Chang2, Noboru Ohta3, Tai Kubo4,5, Kazuhiro Mio4,5, Yoshio Suzuki2, Leonard M G Chavas6, Yuji C Sasaki7,8,9.
Abstract
Single molecule dynamics studies have begun to use quantum probes. Single particle analysis using cryo-transmission electron microscopy has dramatically improved the resolution when studying protein structures and is shifting towards molecular motion observations. X-ray free-electron lasers are also being explored as routes for determining single molecule structures of biological entities. Here, we propose a new X-ray single molecule technology that allows observation of molecular internal motion over long time scales, ranging from milliseconds up to 103 seconds. Our method uses both low-dose monochromatic X-rays and nanocrystal labelling technology. During monochromatic X-ray diffraction experiments, the intensity of X-ray diffraction from moving single nanocrystals appears to blink because of Brownian motion in aqueous solutions. X-ray diffraction spots from moving nanocrystals were observed to cycle in and out of the Bragg condition. Consequently, the internal motions of a protein molecule labelled with nanocrystals could be extracted from the time trajectory using this diffracted X-ray blinking (DXB) approach. Finally, we succeeded in distinguishing the degree of fluctuation motions of an individual acetylcholine-binding protein (AChBP) interacting with acetylcholine (ACh) using a laboratory X-ray source.Entities:
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Year: 2018 PMID: 30504916 PMCID: PMC6269541 DOI: 10.1038/s41598-018-35468-3
Source DB: PubMed Journal: Sci Rep ISSN: 2045-2322 Impact factor: 4.379
Figure 1Diffracted X-ray blinking method. (a) Schematic representation of the classical DXT (upper) and diffracted X-ray blinking (DXB) methods (bottom). (b) DXB with a monochromatic X-ray from a synchrotron-radiation facility for monitoring the temperature-dependent motion of gold nanocrystals immobilised on a polyimide-substrate surface. The X-ray-diffraction intensities of the pixels at the Au(111) positions (inset of the figure) were treated with auto-correlation functions, and the decay constant was discussed in the context of DXB. (c) DXB with a laboratory X-ray source (Lab-DXB). Gold nanocrystals were labelled on AChBP molecules, which were immobilised on the polyimide-substrate surface. The motions of the AChBP molecules were investigated in the presence and absence of ACh in the experimental solution.
Figure 2Temperature-dependent motion of Au nanocrystal immobilised on polyimide surface under water and air conditions. Intensity profiles of Au(111) positions at 298 K under water (a) and air (c) conditions. The auto-correlation function of the diffraction intensities was plotted as a function of the time interval. Open circles coloured in red, open squares coloured in black and open triangles coloured in blue in water (b) and in air (d) indicate experimental-temperature conditions of 323, 298 and 277 K, respectively. The number of ACF profiles on the Au(111) pixel used to obtain the averaged ACF profile under each temperature condition shown in (b) and (d) is shown in legends. The solid lines correspond to single exponential fitted curves, and error bars indicate standard error of ACF profiles.
Figure 3Comparison of auto-correlation analysis and diffraction spot tracking analysis. (a) Angular-displacement distribution of gold nanocrystals immobilised on a substrate surface in water at 323 K. (b) Temperature dependence of the MSD curve for gold nanocrystals on the substrate surface in water. The lines were fitted with least-squares fitting using the following equation: MSD = 4Dt, where MSD is the mean-square angular displacement, D is the angular-diffusion constant and t is the time interval. (c) The relationship between the angular-diffusion constant and temperature. Solid line indicates linear regression line. (d) The relationship between the decay constant derived using ACF analysis (Fig. 2) and the angular-diffusion constant obtained using MSD analysis. Solid line indicates zero-intercept linear regression line. Error bars in (c,d) indicate standard deviation of angular diffusion constant.
Figure 4Ligand-induced motion analysis of AChBP by Lab-DXB. (a) Arrangement of Lab-DXB. Intensity profiles of Au(111) positions in the presence of ACh (b) and absence of ACh (c) with a time resolution of 1 sec/f. ACF analysis of AChBP at time resolutions of 1 sec/f (d) and 0.1 sec/f (e). Open circles coloured in red and open squares coloured in green were obtained in the presence and absence of acetylcholine in the experimental buffer, respectively. The number of ACF profiles used for averaging to obtain the average ACF are shown in the legends. The solid lines in (d,e) correspond to single exponential fitted curves, and error bars in (d,e) indicate standard error of ACF profiles.
Fitting parameters and those standard errors for ACF curves in the AChBP experiments.
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| 1s/f ACh | (4.67 ± 0.00) × 10−1 | (2.67 ± 0.10) × 10−2 | (7.97 ± 0.44) × 10−3 | 175 |
| 1s/f Free | (4.13 ± 0.02) × 10−1 | (4.40 ± 0.20) × 10−2 | (5.49 ± 0.34) × 10−3 | 146 |
| 0.1s/f ACh | (2.36 ± 0.00) × 10−1 | (1.61 ± 0.03) × 10−2 | (1.41 ± 0.05) × 10−1 | 83.3 |
| 0.1s/f Free | (2.20 ± 0.01) × 10−1 | (1.95 ± 0.06) × 10−2 | (9.17 ± 0.50) × 10−2 | 149 |
Using a weighted least-squares method, ACF curves were fitted to ACF(t) = k + A exp(−Τt), where ACF is an auto-correlated function of diffraction intensity, k is a constant, A is the amplitude of the function, Τ is the decay-time constant and t is the time interval. The standard error of ACFs on the Au(111) pixels was used for the weight values for fitting and to obtain chi-square.