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calculations parameters t Y and G cl were replaced by s Y and E , respectively.
E value is greater than the elasticity modulus E cl due to the availability of
clusters, as it follows from the plots of Fig. 2.5 and 2.6. That is why to com-
pensate two mentioned effects the strain e o , estimated according to the Eq.
(4.11), was twice increased. The final equation looks as follows [24]:
s
e
0, 64
Y
=
0, 64
e
,
(4.16)
0
cl
E
where e cl is the elastic component of macroscopic yield strain [38], which
corresponds to strains e o and
e by the physical significance [37].
Combination of the Eqs. (4.14) and (4.16) together with the plots similar
to the ones shown in Figs. 2.5 and 2.6, wherefrom E cl ( G cl ) can be deter-
mined, allows to estimate theoretical yield stress T s and compare it with
experimental values is Y . Such comparison is adduced in Fig. 4.7, which dem-
onstrates satisfactory conformity between T s and s Y that proves the sugges-
tion made in the Ref. [24] and justifies the above-made assumptions.
FIGURE 4.7 The relation between experimental s Y and calculated according to the Eq.
(4.14) yield stress values for PAr (1) and PC (2) [24].
Hence, realization of the yielding process in amorphous glassy polymers
requires clusters stability loss in the mechanical stress field, after which me-
chanical devitrification of the loosely packed matrix proceeds. Similar crite-
rion was obtained for semicrystalline polymers [24].
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