Ph.D. thesis (pdf) - dirac
Ph.D. thesis (pdf) - dirac
Ph.D. thesis (pdf) - dirac
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6.3. Nonergodicity factor 105<br />
whereas there is no pressure dependence in the glass. Lastly a slight increase in Γ<br />
is observed as temperature increases. The effect of temperature is most pronounced<br />
at ambient pressure at Q=2 nm −1 .<br />
6.3 Nonergodicity factor<br />
6.3.1 PIB<br />
Before looking at the nonergodicity factor (the ratio of inelastic to total intensity)<br />
we take a look at the total intensity itself (figure 6.13). The total intensity at low<br />
Q, is weakly linearly increasing with temperature at 300 MPa while it is strongly<br />
temperature dependent above T g at ambient pressure (figure 6.13). Note that the<br />
absolute values of the different molecular weights cannot be compared directly as<br />
these will depend on the number of scattering centers in the beam. This depends<br />
both on how the cell was filled and on how it was placed in the beam. However, the<br />
experiments at different pressures where performed on the same samples without<br />
moving the cell. It is significant that the total intensity decreases as pressure is<br />
increased, particularly at high temperatures.<br />
14000<br />
12000<br />
10000<br />
Mw 680 Patm<br />
Mw 680 300MPa<br />
Mw 3580 Patm<br />
Mw 3580 300MPa<br />
counts / 60 s<br />
8000<br />
6000<br />
4000<br />
2000<br />
0<br />
0 50 100 150 200 250 300<br />
T [K]<br />
Figure 6.13: The integrated intensity as a function of temperature at Q=2 nm −1 .<br />
Two molecular weights and two pressures. The lines are guides to the eye.<br />
The nonergodicity factor evaluated at Q=2 nm −1 decreases with temperature, but<br />
there is no pressure dependence within error-bars. This is seen in figure 6.14. On the<br />
other hand, it is seen in the figure that there is a strong dependence on the molecular<br />
weight, with the nonergodicity factor increasing with increasing molecular weight at<br />
all pressures.