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Most of the considered time scale definitions provide similar results whereas the computational effort differs significantly.
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Here, the classification as "reversible" or "irreversible" is also a pragmatic issue of considered time scales.
Since we are interested in the asymptotic behavior of solutions of (1.1), we will consider time scales which are unbounded above, i.e., sup ( T ) = ∞.
Hence, it is always necessary to consider time scales when analysing trends in plant WUE.
Here we consider time scales long enough to allow for speciation.
They highlight that considering time scales of adaptation for different vegetation properties facilitates differentiating between a short-term response to elevated CO2 (stomatal down-regulation) and a longer term response (increase in leaf area, plant abundance, and potentially, rooting depths).
For example, consider the time scale with.
This can be seen by considering the time scale and the Lyapunov transformation: (3.25).
Throughout this paper we consider a time scale (mathbb{T}) with the topology inherited from the real numbers with the standard topology.
The primary concern of controlled morphology for nanopatterning is to develop ordered microphase-separated morphology by considering the time scale for segregation, namely segregation strength during solvent evaporation.
In reality, we can consider another time scale (e.g., minutes) for the power control and the dynamics of the energy variables without any further changes in the energy management framework.
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