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As the bandwidth of the current controller will dominate in the loop so its frequency response will be considered in the s-domain model.
Moreover, to be consistent with the appealed time-scale separation, the bandwidth of (omega _{nv_{C0}}) must be at most 1/10 the bandwidth of the current dynamics (omega _{BWvarvec{i}_{S,alpha beta }}), i.e., (omega _{nv_{C0}}le omega _{BWvarvec{i}_{S,alpha beta }}), which holds for (omega _{nv_{C0}}le omega _{BWvarvec{i}_{S,alpha beta }}/10).
Now we can take into account the concept of quasi-frequency, ν 0, defined as the frequency of fades when i u =i S and, consequently, seen as a measure of the effective bandwidth of the current signal in the receiver.
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Further, it is shown that the closed loop bandwidth of the rotor current control, rotor current damping, DFIG power factor and the rotor back-emf voltages have high impact on the stator modes and consequently on the DFIG dynamic behavior.
If the load of the target cell is higher than the load of the serving cell, the hysteresis value should be increased so as not to let the UEs near the cell boundary switch over to the target cell; otherwise, the hysteresis value should be decreased so as to avoid the bandwidth shortage of the current serving cell, forcing the UEs near the cell boundary to switch over to the target cell.
An Equivalent Circuit Model (ECM) of a lithium ion (Li-ion) battery is an empirical, linear dynamic model and the bandwidth of the input current signal and level of non-linearity in the voltage response are important for the model's validity.
Even if wireless errors disrupt the data transmissions or some mobile scenarios appear (so that the available bandwidth is changed), the framework can redistribute the current available bandwidth according to the service differentiation since it continuously keeps track of the current state of the network bandwidth and the current locations of the mobile nodes.
DSP is the use of digital means to process signals, and a primary benefit in shortwave receivers is the ability to tailor the bandwidth of the receiver to current reception conditions and to the type of signal being listened to.
The ranges of stability of the PLL bandwidth and the current regulator gain have been identified.
By analyzing the poles of the closed-loop transfer function, the ranges of stability of the PLL bandwidth and the current regulator gain are obtained.
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