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above cases, are adduced. As one can see, in both cases, for the range of T =
293 ÷ 363 K l st , where interactions nanoclusters − loosely packed matrix are
characterized by powerful friction between them, the value b m does not de-
pend on N u , as it was expected. For the range of T = 373 ÷ 413 K, where be-
tween nanoclusters and loosely packed matrix perfect adhesion is observed,
the linear dependences b m ( N u ) are obtained. However, at using value D cl as
Lb m reduction or intercomponent adhesion level enhancement at N u decreas-
ing is obtained and at N u = 0 b m value reaches its minimum magnitude b m = 0.
In other words, in this case the minimum level of intercomponent adhesion
is reached at intercomponent bonds formation sites (nodes) absence that is
physically incorrect [48]. And on the contrary at the condition L = l st b m the
reduction (intercomponent adhesion level enhancement) at the increase of
contacts number N u between nanoclusters and loosely packed matrix is ob-
served, that is obvious from the physical point of view. Thus, the data of Fig.
15.21 indicate unequivocally, that the intercomponent adhesion is realized
over side (cylindrical) nanoclusters surface and butt-end surfaces in this ef-
fect formation do not participate.
FIGURE 15.21 The dependences of parameter b m on a number of accessible for
intercomponent bonds formation sizes on nanocluster surface N u at the condition L = D cl (1)
and L = l st (2) for PC [55].
Let us consider geometrical aspects intercomponent interactions in natu-
ral nanocomposites. In Fig. 15.22 the dependence of nanoclusters butt-end
S b and side (cylindrical) S c surfaces areas on testing temperature T for PC are
 
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