Small Angle Scattering of X-Rays
By M. Kakudo. 1968
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- Daniel Franke
- M. Petoukhov
- Alexey G. Kikhney
- Dmitri I. Svergun
- P. Konarev
- Jesse Hopkins
- M. Hammel
- Greg L. Hura
Citations in the corpus
- Particle size distributions from small-angle scattering using global scattering functions (2004, background): “The signature of polydispersity in scattering is the relationship between the Porod surface scattering regime at high magnitude, q, of the momentum transfer vector, q, and the Guinier regime at low q, especially in the transition regime near q 9 R À1 g (Guinier & Fournet, 1955).”
- Determination of the molecular weight of proteins in solution from a single small-angle X-ray scattering measurement on a relative scale (2010, methodology): “Under the above-mentioned conditions, the SAXS intensity I(q) produced by a set of proteins in solution is given by (Guinier & Fournet, 1955) IðqÞ ¼ NVð Þ2 ZDmax 0 4 r2 0ðrÞ sin qr qr dr; ð1aÞ where N is the number of proteins per unit volume, V is the protein volume, is the difference between the…”
- Aggregation Properties of N,N,N′,N′‐Tetraoctyl‐3‐oxapentanediamide (TODGA) in n‐Dodecane (2004, unknown): “(2):([27]) IðQÞ 1⁄4 npPðQÞSðQÞ ð2Þ where np is the scattering particle concentration (in particles cm(23)).”
- A new Guinier-Porod model (2010, methodology): “Small-angle scattering (SAS) data are analyzed either using standard linear plots (such as Guinier or Porod plots) or using nonlinear least-squares fits to appropriate models (Guinier & Fournet, 1955; Glatter & Kratky, 1982; Feigin & Svergun, 1987; Roe, 2000).”
- Analysis of the Beaucage model (2010, background): “A number of books have been published in the field (Guinier & Fournet, 1955; Glatter & Kratky, 1982; Feigin & Svergun, 1987; Roe, 2000; Lindner & Zemb, 2002).”
- ATSAS 2.8: a comprehensive data analysis suite for small-angle scattering from macromolecular solutions (2017, methodology): “Once data treatment is complete, for example after background subtraction and merging, DATRG may be used to compute the Rg of a particle and the forward scattering I(0) from a given input data range by means of the Guinier approximation (Guinier & Fournet, 1955).”
- Perspective on the structure of liquid water (2011, methodology): “, macromolecules or colloids with fixed structure, the same curve shape would rather be analyzed in terms of a Guinier analysis [250] with the low-Q shape described by the scattering expression exp (1)3 R 2 GQ 2 with RG the Guinier radius, which, in contrast to the OZ correlation length, in its inte”
- Structure-property relations in molded, nucleated isotactic polypropylene (2009, background): “Furthermore, the double lobes on the meridian, which is second order scattering, indicate that the periodicity of the lamellae is high [66].”
- Reconstruction of low-resolution three-dimensional density maps from one-dimensional small-angle X-ray solution scattering data for biomolecules (2000, methodology): “…and the ®rst nonzero scattering intensity due to the beam stop are closed by application of the Guinier ®t according to equation (15) (Guinier, 1939; Guinier & Fournet, 1955) to the ®rst n nonzero scattering intensities following the global maximum of intensities; the default value for n is 7 or…”
- Synthesis and Characterization of Monodisperse Nanocrystals and Close-Packed Nanocrystal Assemblies (2000, methodology): “For spheres of radius R, the form factor is expressed by (70, 71)”
- Resolution measures in molecular electron microscopy (2010, background): “Indeed, 1D rotationally averaged power spectra of macromolecular complexes in frequencies above 0.05 – 0.1Å−1 are approximately constant at a level dependent on the number of atoms in the protein (Guinier and Fournet, 1955).”