We describe the architecture of DynaMICs, discuss alternative verification techniques, and outline research directions for the DynaMICs project.
Finally, the dynamic models discussed in Sect.
Networks of interest may also be naturally dynamic (as discussed in [16 18]): social links are regularly formed and broken.
The overall architecture of their system is very much like that of the early dynamic systems discussed above, only indifference relations are no longer defined as equivalence relations, but rather as reflexive and symmetric (not necessarily transitive) relations.
Following up on the dynamic patterns discussed at the beginning of the section, we report in panel 2 of Table 10 the estimation results from a log-wage regression which is further augmented with four lags in overeducation status.
Stress variations showing flange yielding, flange rotation, effects of joint tightening sequence, identification of the mode of response to loading (static or dynamic) is discussed.
To this end, we clustered the time-dependent variable describing PIP2-mediated N-term/ICL4 contacts with the dynamic quantities discussed in Figures 3 – 6, S8, and S10– S11, using mutual information clustering (MIC).
Engine manifold filling dynamics is discussed for dynamic system design.
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