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Linear polyethylene lamellar crystalline

A) is much smaller than the lamellar length of ordinary PE crystals ( 100A), thus the PE chains are prevented from folding. In this manner, extended-chain crystalline nanofibers of linear polyethylene with an ultrahigh molecular weight (6,200,000) and a diameter of 30 to 50 nm are formed. [Pg.39]

Hocquet, S. et al.. Lamellar and crystalline layer thickness of single crystals of narrow molecular weight fractions of linear polyethylene, Macromolecules 35 (13), 5025-5033, 2002. [Pg.399]

H. G. Kilian, M. Pietralla (Polymer 7P, 664-672, 1978) derive from the anisotropy A of the thermal diffusivity a = X/cpp of oriented polyethylenes that the intrinsic anisotropy Ai of the orienting, partly crystalline lamellar clusters increases with the degree of crystallinity (Aj = 7 to 26, linear extrapolation yields Aj = 2 for the fully amorphous and Aj = 50 for a completely crystalline cluster) the average degree of orientation of the lamellae, , as determined from thermal measurements agrees very well with X-ray data the observed increase of orientation with draw ratio is more rapid than it would be in affine deformation. [Pg.39]

The mechanical melting model (alternatively known as the premelting model) predicts that the yield stress of a polyethylene sample should be proportional to its heat of fusion and hence its degree of crystallinity, which is found to be the case experimentally [98-100]. The observed increase in yield stress as a function of lamellar thickness can be explained by the approximately linear relationship between lamellar thickness and degree of crystallinity [98]. [Pg.448]


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Crystalline polyethylene

Crystallinity linear

Crystallinity polyethylene

Crystallinity, polyethylenic

Lamellarity

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