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Adobe Acrobat XI Professional 11.0.17 Multilingual – Patch. Download Adobe Acrobat XI Professional 11.0.17 Multilingual + Patch( MPT ).PCMCIA.Adobe Acrobat XI Professional 11.0.17 Multilingual + Patch.P.\dot\gamma_p/\dot\gamma_f$, and $m=10^5$ is the mass of the particles. In (a) and (b) $\dot\gamma_f=0.5$. Note the dashed and dotted lines overlap in the bottom panel, because the structure is only weakly sensitive to the noise-induced transitions. In (c) and (d) $\dot\gamma_f=0.99$. In all panels, the probability is plotted as a function of the inverse of the relaxation time $\tau$ of the system, for $a=1.6$. []{data-label=”fig9″}](fig9c.pdf “fig:”)![(color online) Relaxation time $\tau$ for the small $a$ and large $a$ models, computed from Eq. (\[eq:tau\_heuristic\]). The large $a$ model is identical to the model analyzed in Refs. [@ASV2011; @ASV2013] and [@Vasilyev2015] and shown in Fig. (\[fig3\]) (notice that the results are plotted as a function of $1/\tau$ for clarity). In (a) and (b) the system is in a fluidized state for $a=1.6$ and $3.4$, and $\dot\gamma_f=0.5$. In (c) and (d) the system is in a jammed state for $a=1.6$ and $3.4$, and $\dot\gamma_f=0.5$. In all panels, the probability is plotted as a function of the inverse of the relaxation time $\tau$ of the system, for $a=1.6$. []{data-label=”fig9″}](fig9d.pdf “fig:”)
In the previous figures, we have seen that the small $a$ model relaxes to the jammed state faster than the large $a$ model, because of a larger amount of kinetic energy initially available to a system that is not compressing.
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