2015
DOI: 10.1021/acs.jpcb.5b01480
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Shear-Induced Precursor Relaxation-Dependent Growth Dynamics and Lamellar Orientation of β-Crystals in β-Nucleated Isotactic Polypropylene

Abstract: Although a shear flow field and β-nucleating agents (β-NAs) can separately induce the formation of β-crystals in isotactic polypropylene (iPP) in an efficient manner, we previously encountered difficulty in obtaining abundant β-crystals when these two factors were applied due to the competitive growth of α- and β-crystals. In the current study, to induce the formation of a high fraction of β-crystals, a strategy that introduces a relaxation process after applying a shear flow field but before cooling to crysta… Show more

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Cited by 43 publications
(37 citation statements)
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“…Of note, molecular orientation is manifested by the diffraction arcs on the patterns; and a decrease in molecular orientation corresponds to the weakening of the arcs into circles. 12 Therefore, in order to estimate the molecular orientation in different zones, the azimuthal proles of the a(040) and b(110) 13 reections are illustrated in Fig. 3.…”
mentioning
confidence: 99%
“…Of note, molecular orientation is manifested by the diffraction arcs on the patterns; and a decrease in molecular orientation corresponds to the weakening of the arcs into circles. 12 Therefore, in order to estimate the molecular orientation in different zones, the azimuthal proles of the a(040) and b(110) 13 reections are illustrated in Fig. 3.…”
mentioning
confidence: 99%
“…The (110) β is always uniform under different shear strains, indicating that the orientation of β crystals is independent of shear. Li et al found that relaxation of oriented molecular chains was beneficial to the formation of β crystals and the oriented β lamellae can be obtained by epitaxial growth on the needle‐like β ‐NA. In our case, the Ca‐Pim particles are nearly spherical, thus the β crystals are always isotropic under shear flow.…”
Section: Resultsmentioning
confidence: 99%
“…1D‐SAXS profiles were obtained from the circular average of 2D‐SAXS patterns, in which scattering intensity was plotted as a function of the reciprocal space vector, s (| s | = 2 sin θ/λ , where λ is the wavelength of the incident beam and 2 θ the scattering angle). The long period ( L B ) that defines the statistical average of the distance between two lamellae is determined by the position of the first intensity maximum ( s m ) in 1D‐SAXS profiles by L B = 1/ s m . The thickness of crystalline lamella ( L c ) can be estimated by L c = X c(WAXD) × L B , and the thickness of the confined amorphous phase L a = L B − L c .…”
Section: Methodsmentioning
confidence: 99%