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Nanoclusters decay

Accepting the average value v - 0.35, we obtain A6 = 0.60, that is essentially higher than the estimation Ap made earlier. These calculations assume that p decrease at z= 0.43 and 0.52 is due to instable nanoclusters decay and to corresponding REP structure loosening. [Pg.342]

The photophysical processes of semiconductor nanoclusters are discussed in this section. The absorption of a photon by a semiconductor cluster creates an electron-hole pair bounded by Coulomb interaction, generally referred to as an exciton. The peak of the exciton emission band should overlap with the peak of the absorption band, that is, the Franck-Condon shift should be small or absent. The exciton can decay either nonradiatively or radiative-ly. The excitation can also be trapped by various impurities states (Figure 10). If the impurity atom replaces one of the constituent atoms of the crystal and provides the crystal with additional electrons, then the impurity is a donor. If the impurity atom provides less electrons than the atom it replaces, it is an acceptor. When the impurity is lodged in an interstitial position, it acts as a donor. A missing atom in the crystal results in a vacancy which deprives the crystal of electrons and makes the vacancy an acceptor. In a nanocluster, there may be intrinsic surface states which can act as either donors or acceptors. Radiative transitions can occur from these impurity states, as shown in Figure 10. The spectral position of the defect-related emission band usually shows significant red-shift from the exciton absorption band. [Pg.197]

Bartels, D. M., Cook, A. R., Mudahar M., and Jonah, C. D. 2000. Spur decay of the solvated electron in picosecond radiolysis measured with time correlated absorption spectroscopy. J. Phys. Chem. A 104 1686-1691. Belloni, J. 2006. Nucleation, growth and properties of nanoclusters studied by radiation chemistry Application to catalysis. Catal. Today 113 141-156. [Pg.418]

This plot can be explained within the frameworks of a cluster model [3-5]. In Fig 15.3 glass transition temperatures of loosely packed matrix, which are approximately 50 K lower than polymer macroscopic glass transition temperature T, are indicated by vertical shaded lines. At 7g instable nanoclusters, that is, having small decay occurs. At the same time stable and, hence, more steady nanoclusters remain as a structural element, that results to Aj growth [14]. [Pg.305]

The value of for nanocluster EP can be calculated according to Equation 9.7 and used as the proportionality coefficient in Relationship 9.6. The dependence d J nJ for the considered EP is adduced in Figure 9.6. As one can see, the strong decay in dsurf with an increase in is observed. This shows that an increase in the numher of statistical segments (or an increase in DJ results in their denser packing and a reduction in the degree of their surface roughness. One should pay attention to one... [Pg.418]

In Figure 9.14 the dependence K (D ) is adduced, which has shown linear decay with growth in and at = 3, i.e., at nanostructure formation in Euclidean space, K = 0 and the structure of epoxy polymers does not undergo changes (formation of nanoclusters) in its creation process. Let us note that such treatment is confirmed by the data for particulate-filled polymer nanocomposites, for which the structure formation proceeds in Euclidean space and the polymer matrix dimension of nanocomposites is constant and equal to this parameter for a matrix polymer [40]. The similar, but weaker, dependence K (D ) was found for a linear amorphous polymer (polycarbonate, a dashed line in Figure 9.14), which is due to the absence of such a powerful factor as chemical crosslinking nodes network. [Pg.429]

The rarely crosslinked epoxy polymer on the basis of resin UP5-181 has a low glass transition temperatnre T, which can be estimated according to shrinkage measurements data as being equal to 333 K. This means that the testing temperatures T = 293 K and Tg for it are close, which is confirmed by the small AOy valne for the native REP. This supposes (nanostructures) a small relative fraction of the nanoclusters [2, 3] and, since these nanoclusters have arbitrary orientation, an increase in results rapidly in their decay, which causes mechanical devitrification in the loosely packed matrix at > 0.36. The devitrificated loosely packed matrix gives an insignificant... [Pg.469]


See other pages where Nanoclusters decay is mentioned: [Pg.336]    [Pg.340]    [Pg.336]    [Pg.340]    [Pg.410]    [Pg.177]    [Pg.141]    [Pg.370]    [Pg.320]    [Pg.444]    [Pg.444]    [Pg.141]    [Pg.496]    [Pg.308]    [Pg.340]    [Pg.469]    [Pg.470]   
See also in sourсe #XX -- [ Pg.336 , Pg.340 , Pg.342 ]




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Nanoclusters

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