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Single-Phase Islanding Detection using PLL Stability

Year: 2009
Fig. 1. System model with PLL and Controller.
Islanding detection of a grid connected converter is an essential component of the system's control (as required by standards, IEEE-1547). Because of this, many islanding detection schemes are available for implementation. Islanding Detection algorithms that solely use sensed parameters to sense loss of grid conditions are prone to Non-Detection Zones (NDZs); areas of operation to which a grid disconnect can occur and the control will not be able to sense it. So called Active Islanding Detection algorithms perturb the output of the converter such that any disconnect from the grid will be sensed through load instabilities. This, however, causes additional noise components to be added to, and/or reduced operating capabilities in, the output of the converter. Such disturbances could potentially cause system wide instabilities during normal operation from the compounding effect of multiple converters all perturbing the system at once.

As such, the PLL system was designed to be conditionally stable, dependent upon grid dominance. It achieves this stability effect through the implementation of the PLL and corresponding Loop Filter design. With such a system, a 180° phase reversal is experienced within the PLL control loop once there is a loss of grid condition.

The Nyquist plot in Fig. 2 shows the PLL stability for a grid-disconnect condition, and how there is now an encirclement of the "-1" point, thus violating the Nyquist stability criteria and leading to an unstable frequency estimation which can easily be used as a marker for the islanding condition itself.

Looking to the experimental results in Fig. 3, it is seen under simple resistive loading the system can detect the loss of grid event and change over to a stand-alone, backup power mode of operation. Fig. 4 shows the results for the more complex loading of a parallel RLC with 60 Hz resonance (as required by IEEE-1547 testing specifications). There it is also seen that for the loss of grid case, the system is able to detect and change its mode of operation.

Fig. 2. Nyquist Showing CL Unstable for Z = R, Grid-Disconnected Case.
Fig. 3. Z = R Load Matching Experiment.
Fig. 4. Z = RLC Load Matching Experiment.

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