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The so-called nonideal switching means that the switching among system modes is not instantaneous but undergoes some transitional period.
The so-called asynchronous switching means that the switching between the filters and system modes is asynchronous.
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The asynchronous switching means that the switchings between the candidate controllers and system modes are asynchronous.
The first and second coupled system modes are measured at around 40 Hz and 70 80 Hz respectively.
Maximizations of the damping factor and the damping ratio of power system modes are taken as the goals or two objective functions, when designing the PSS parameters.
The system modes information is transmitted though an unreliable communication link in the systems under consideration, where the packet dropout phenomenon, modes information available to the filter and asynchronous phenomenon between filter modes and system modes are randomly occurring with a certain probability and described by some Bernoulli distributed white sequence variables.
In the proposed approach, the adaptive laws involving in the connections among various system modes are constructed with such a novel structure that the fault estimation is fast enough and the high-frequency oscillations can be reduced effectively.
State-feedback controllers are designed, which takes the more practical case, asynchronous switching, into account, where the so-called "asynchronous switching" indicates that the switchings between the controllers and the system modes are in the presence of a time delay.
In summary, the indirect coupling loss factors are zero, so that a proper-SEA model can be formed, either if all the system modes are local or in the weak coupling regime as the modal overlap becomes large.
In all the ECUs known to the authors of this paper, the system modes are defined explicitly and there is a possibility of determining the current mode by observing some system model variables, similarly to [7].
The state-dependent switching law is constructed based on the construction of a partition of the stability state regions in convex cones such that each system mode is activated in one particular conic zone.
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