Exact(1)
In the proposed DPFA, the active and reactive demands may increase differently resulting in: (1) providing a flexible loading pattern to find the best possible MLP, (2) keeping the desired DPFs at all load buses, and (3) improving the computational efficiency.
Similar(59)
Reactive power demands of this magnitude can cause serious changes in the system voltage.
It also achieves very fast transient response during change in reactive power demands and grid voltage distortions.
The transformer can go into half-wave saturation, introducing harmonics to the AC waveform, localised heating, vibration and noise, high reactive power demands, and voltage fluctuations.
The results show that in situations the HVDC-SVC alone is unable to reject the perturbation, the UPFC along with the HVDC – SVC damps the oscillations, thus matching the real and reactive power demands adequately.
In almost all the presented models in the literature two major drawbacks are obvious: (1) the active and reactive power demands increase equally, constantly, or at the same rate, while in the real world, this hardly ever occurs, and (2) the lack of consideration or misinterpretation of the demand power factor (DPF).
Active power demand at bus i. Reactive power demand at bus i. Voltage magnitude at bus i. Resistance of branch i. Reactance of branch i. Active power loss of branch i. + 1.
reactive power demand at buses.
Reactive power demand is distributed among those reactive power sources in reasonable orders.
And in general, the reactive power demand is a little larger than the active power.
When motors start from zero speed or when motors stall, the reactive power demand increases.
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