1985
DOI: 10.1007/bf01412783
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Small angle scattering of partially oriented polymers: model calculations with monoclinic macrolattice

Abstract: A three-dimensional monoclinic paracrystalline macrolattice is used to calculate the small angle X-ray scattering pattern of partially oriented polymers with rotational symmetry about the fiber axis. The influence of the crystallite size, the lattice parameters, the lattice distortions and the orientation relative to the fiber axis on the diffraction patterns is studied.

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Cited by 43 publications
(50 citation statements)
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“…Thus the shift from a lamellar toward a microfibrillar system does not end in random placement of microfibrils. Instead, a preferential distance among them is established in the lateral direction as well ("macrolattice" of Fronk and Wilke [39,40] ). Up to this point in the above-mentioned "shear-zone", the nanostructure is a unimodal system.…”
Section: Cdfs-from Surface To Corementioning
confidence: 99%
“…Thus the shift from a lamellar toward a microfibrillar system does not end in random placement of microfibrils. Instead, a preferential distance among them is established in the lateral direction as well ("macrolattice" of Fronk and Wilke [39,40] ). Up to this point in the above-mentioned "shear-zone", the nanostructure is a unimodal system.…”
Section: Cdfs-from Surface To Corementioning
confidence: 99%
“…Instead, the cylinders form a cluster with 3D short-range correlation. Such structural entities have been called a macrolattice by Wilke [61,62]. The discussed peaks carry positive sign, because they describe chords that reach from the front face of a cylinder to the back face of a neighboring domain.…”
Section: Example Of a Cdf Analysismentioning
confidence: 99%
“…5). The scattering intensity (relative units) is given by [F(b)[ 2 is the scattering factor of a single crystallite and can be approximated by (Fronk & Wilke, 1985) [ F(b,b3)[ 2 = exp(-zrH2b~)exp(-7rD2b~).…”
Section: Theorymentioning
confidence: 99%