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Modern theories of liquids and the diffuse equatorial X-ray scattering from collagen

Modern theories of liquids and the diffuse equatorial X-ray scattering from collagen The idea that the lateral arrangement of a proportion of molecules in the collagen fibril displays a short-range two-dimensional liquid-like order is investigated and shown to be true. Theoretical calculations of a dense disordered assembly of hard discs yield X-ray scattering curves which possess the features of the near equatorial diffuse scattering from rat-tail tendon collagen. The theoretical model used is the integral equation formulation of Percus & Yevick Phys. Rev. (1958). 110, 1 known to be almost exact for hard-disc potentials. The molecular diameter and number density of molecules obtained from the comparison with experiment are close to those suggested by Woodhead-Galloway, Hukins & Wray Biochem. Biophys. Res. Commun. (1975). 64, 1237-1244 to explain the ordered part of the collagen and to those suggested by Katz & Li J. Mol. Biol. (1973). 73, 351-369 on the basis of an investigation of the density of wet tendon. A brief discussion of elastoidin is included. Discrepancies between the observed and predicted scattering are discussed. http://www.deepdyve.com/assets/images/DeepDyve-Logo-lg.png Acta Crystallographica Section A: Crystal Physics, Diffraction, Theoretical and General Crystallography International Union of Crystallography

Modern theories of liquids and the diffuse equatorial X-ray scattering from collagen

Modern theories of liquids and the diffuse equatorial X-ray scattering from collagen


Abstract

The idea that the lateral arrangement of a proportion of molecules in the collagen fibril displays a short-range two-dimensional liquid-like order is investigated and shown to be true. Theoretical calculations of a dense disordered assembly of hard discs yield X-ray scattering curves which possess the features of the near equatorial diffuse scattering from rat-tail tendon collagen. The theoretical model used is the integral equation formulation of Percus & Yevick Phys. Rev. (1958). 110, 1 known to be almost exact for hard-disc potentials. The molecular diameter and number density of molecules obtained from the comparison with experiment are close to those suggested by Woodhead-Galloway, Hukins & Wray Biochem. Biophys. Res. Commun. (1975). 64, 1237-1244 to explain the ordered part of the collagen and to those suggested by Katz & Li J. Mol. Biol. (1973). 73, 351-369 on the basis of an investigation of the density of wet tendon. A brief discussion of elastoidin is included. Discrepancies between the observed and predicted scattering are discussed.

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Publisher
International Union of Crystallography
Copyright
Copyright (c) 1976 International Union of Crystallography
ISSN
0567-7394
DOI
10.1107/S0567739476000880
Publisher site
See Article on Publisher Site

Abstract

The idea that the lateral arrangement of a proportion of molecules in the collagen fibril displays a short-range two-dimensional liquid-like order is investigated and shown to be true. Theoretical calculations of a dense disordered assembly of hard discs yield X-ray scattering curves which possess the features of the near equatorial diffuse scattering from rat-tail tendon collagen. The theoretical model used is the integral equation formulation of Percus & Yevick Phys. Rev. (1958). 110, 1 known to be almost exact for hard-disc potentials. The molecular diameter and number density of molecules obtained from the comparison with experiment are close to those suggested by Woodhead-Galloway, Hukins & Wray Biochem. Biophys. Res. Commun. (1975). 64, 1237-1244 to explain the ordered part of the collagen and to those suggested by Katz & Li J. Mol. Biol. (1973). 73, 351-369 on the basis of an investigation of the density of wet tendon. A brief discussion of elastoidin is included. Discrepancies between the observed and predicted scattering are discussed.

Journal

Acta Crystallographica Section A: Crystal Physics, Diffraction, Theoretical and General CrystallographyInternational Union of Crystallography

Published: May 1, 1976

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