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The two-time-scale structure allows independent analysis of dynamics in each time scale.
Within the framework of singular perturbations, reduced-order, nonstiff models are derived for the transient evolution in each time scale.
We also derive reduced-order models for the dynamics in each time scale for a prototype residential building.
Employing a nested application of singular perturbation arguments, we propose a method for deriving non-linear, non-stiff, reduced order models for the dynamics in each time scale.
We derive reduced-order models for the dynamics in each time scale and outline a rational controller design framework that accounts for this time scale separation.
The multi-time-scale structure allows independent analysis of the dynamics in each time scale and singular perturbation methods are effectively utilized to establish exponential stability of the equilibrium.
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This classification allows us to construct 33 subspaces, each one consisting of 12586 rows corresponding to each time scale identified in previous section see Figure 1D.
At the end of each time scale, the [CheY-P] is calculated and this value influences motor state in the next time scale.
Since the model is analyzed at equilibrium, changing the mortality rate of infected individuals only results in a change in time scale.
As has been done in FCS, the difference in time scale can be used to separate out the contributions from binding kinetics and diffusion.
Each experiment ran 10 h in the time scale of TOSSIM.
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Justyna Jupowicz-Kozak
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