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FIGURE 4.11 The dependence of Grüneisen parameter g L on mean number of statistical
segments per one cluster n cl for PC (1) and PAr (2) [43].
Hence, the stated above results shown that polymer yielding process can
be described within the frameworks of the macrothermodynamical model.
This is confirmed by the made in Ref. [44] conclusion about thermodynami-
cal factor significance in those cases, when quasiequilibrium achievement
is reached by mechanical stresses action. The existence possibility of struc-
tures with
D > 0 (connected with transition “overheated liquid → solid
body” [45] was shown and, at last, one more possible treatment of “cell ' s ef-
fect” was given within the frameworks of intermolecular bonds anharmonic-
ity theory for polymers [49].
If to consider the yielding process as polymer mechanical devitrification
[36], then the same increment of fluctuation free volume f g is required for
the strain e Y achievement. This increment D f g can be connected with e Y as
follows [50]:
im
D
f g = e Y (1−2n).
(4.26)
Therefore, f g decrease results to D f g growth and respectively, e Y enhance-
ment.
Let us consider, which processes result to necessary for yielding real-
ization fluctuation free volume increasing. Theoretically (within the frame-
works of polymers plasticity fractal concept [35] and experimentally (by
positrons annihilation method [22]) it has been shown, that the yielding pro-
 
 
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