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arxiv: 1206.4232 · v1 · pith:VNQVNF75new · submitted 2012-06-19 · 🧮 math.OC · cs.SY

Enhanced active power filter control for nonlinear non-stationary reactive power compensation

classification 🧮 math.OC cs.SY
keywords powercurrentdisturbancesnon-stationarynonlinearreactiveactivecompensation
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This paper describes a method to implement Reactive Power Compensation (RPC) in power systems that possess nonlinear non-stationary current disturbances. The Empirical Mode Decomposition (EMD) introduced in the Hilbert-Huang Transform (HHT) is used to separate the disturbances from the original current waveform. These disturbances are subsequently removed. Following that, Power Factor Correction (PFC) based on the well-known p-q power theory is conducted to remove the reactive power. Both operations were implemented in a shunt Active Power Filter (APF). The EMD significantly simplifies the singulation and the removal of the current disturbances. This helps to effectively identify the fundamental current waveform. Hence, it simplifies the implementation of RPC on nonlinear non-stationary power systems.

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  1. Beyond Phasors: Continuous-Spectrum Modeling of Power Systems using the Hilbert Transform

    eess.SY 2019-06 unverdicted novelty 4.0

    Hilbert Transform-based continuous-spectrum modeling is proposed for power system transients to overcome limitations of Fourier-based phasors, with comparisons on synthetic data, real datasets, and IEEE 39-bus system.