Power system stablizer (PSS) commissioning effect evaluation method based on active power and PSS output phase difference
A technology of active power and output phase, applied in the field of measurement, can solve the problem of not testing and evaluating the effect of suppressing low-frequency oscillation of the power grid, and achieve the effects of avoiding generator tripping, improving dynamic stability, and preventing power grid out-of-step
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Embodiment 1
[0023] Cangdong Power Plant No. 3 unit, the generator model is QFSN-660-2, and the excitation regulator model is NES5100. The scheme of this embodiment is completed in the industrial computer of the excitation regulator with the corresponding program, and the process is as follows:
[0024] First, take the active power signal of the generator measured by the excitation regulator and the signal output by the PSS as the data source, and convert it into a phase relationship diagram between the active power of the generator and the output signal of the PSS in the industrial computer of the excitation regulator. At the same time, use the industrial computer to calculate the phase difference between the active power signal of the generator and the output signal of the PSS, and the result is
[0025] Then, set the corresponding effective range of PSS phase compensation Judgment dead zone α=5°;
[0026] Finally, make a judgment:
[0027]
[0028] Conclusion: PSS can effective...
Embodiment 2
[0030] Cangdong Power Plant No. 1 unit, the generator model is QFSN-660-2, and the excitation regulator is UNITROL5000 produced by Swiss ABB company. Since the imported equipment cannot be programmed in the industrial computer of the excitation regulator, this embodiment transmits the active power and PSS output signal to the computer with the corresponding program via USB communication. The process mainly includes four steps:
[0031] 1) Complete the transmission of active power and PSS output signal.
[0032] 2) Calculate the phase difference between the active power signal of the generator and the output signal of the PSS
[0033] 3) Set the corresponding effective range of PSS phase compensation And judge the dead zone α=5°;
[0034] 4) Make a judgment:
[0035]
[0036] Conclusion: PSS cannot effectively suppress the low-frequency oscillation of the power grid.
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