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Using these variable window widths, we obtained minimum dwell times of at least 10 ms, even in the most crowded sections of the chromatogram.
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The minimum dwell time required for train i when it arrives at station s.
This can be done, for example, by establishing a minimum dwell time – i.e. the time between two consecutive switches.
This paper deals with the issue of state observability for a class of nonlinear switched systems under minimum dwell time (MDT) switching.
Based on the constructed Lyapunov functions and minimum dwell time (MDT) method, new FTS conditions are derived for switching T S fuzzy systems.
Meanwhile, the condition where the minimum dwell time should satisfy is provided such that the observer error dynamic is exponentially asymptotically stable.
The constant τ is called the minimum dwell time of the switching signals if (tau = inf_{kin mathbb{N}_{0}} Delta t_{k}).
The problem of delay-independent minimum dwell time was discussed in [11], and sufficient conditions were presented to guarantee the exponential stability of switched delay systems.
Constraint (4) is ensuring that scheduled stop is more than minimum dwell time which is practically required to load and unload passengers and freight trains.
The first one, is of open loop nature and is based on the determination of an upper bound of the minimum dwell time by means of a family of quadratic Lyapunov functions.
It is shown that under conditions related to minimum dwell time of each mode, one can express the switching law as a linear combination of the system input/output samples.
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