ELONGATIONAL FLOW AND BIREFRINGENCE OF LOW-DENSITY POLYETHYLENE AND ITS BLENDS WITH ULTRAHIGH MOLECULAR-WEIGHT POLYETHYLENE
Citation
M. Okamoto et al., ELONGATIONAL FLOW AND BIREFRINGENCE OF LOW-DENSITY POLYETHYLENE AND ITS BLENDS WITH ULTRAHIGH MOLECULAR-WEIGHT POLYETHYLENE, Polymer, 39(11), 1998, pp. 2149-2153
Categorie Soggetti
Polymer Sciences
SICI code
0032-3861(1998)39:11<2149:EFABOL>2.0.ZU;2-E
Abstract
Via elongational flow opto-rheometry (EFOR), simultaneous measurements
of tensile stress sigma(t) and birefringence Delta n(t) were conducte
d on a low density polyethylene (LDPE) melt and its blends with an ult
ra-high molecular weight polyethylene (UHMWPE) at 140 degrees C under
transient elongational flow with constant tensile strain rate (epsilon
) over dot(0). The transient elongational viscosity eta(E)(t) = sigma(
t)/(epsilon) over dot(0) of LDPE melt first gradually increases with t
ime t following the linear viscoelasticity rule in that eta(E)(t) is 3
times the shear viscosity development, 3 eta(t), at low shear rate (g
amma) over dot up to a certain critical strain, beyond which eta(E)(t)
tended to increase rapidly with t. The behaviour was often referred t
o as strain-induced hardening. For LDPE melt both sigma(t) and Delta n
(t) versus tensile strain epsilon(t) (= (epsilon) over dot(0)t) curves
were dependent on (epsilon) over dot(0) in such a manner that the str
ess optical coefficient C(t) (drop Delta n(t)/sigma(t)) was independen
t either of (epsilon) over dot(0), epsilon(t) or sigma(t). Addition of
UHMWPE up to 10 wt% to LDPE melt increased the levels of both sigma(t
) and Delta n(t), but the tendency of strain-induced hardening was red
uced. The C(t) was again independent either of (epsilon) over dot(0),
epsilon(t) or sigma(t) and also essentially independent of molecular w
eight (MW) and its distribution (MWD) or the blend ratio. For both LDP
E and the blends the C(t) value roughly agreed with that (= 2.2 x 10(-
9)Pa(-1)) reported for shear flow experiments, thus confirming the val
idity of the so far established stress optical rule. (C) 1998 Elsevier
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