IEEE Transactions on Power Electronics · 2012 · 458 citations · 28 references
Electrical EngineeringEngineeringParallel-inverter-based MicrogridSmart GridDc MicrogridsMultiple ResonancesResonance ProblemActive DampingComplex ResonancesMicrogridsPower System ControlPower ElectronicsPower System DynamicPower InverterVibration ControlGrid Stability
In parallel‑inverter microgrids, inverter interactions excite complex resonances that can severely distort line currents, unlike single‑inverter systems where resonance is mainly fixed by LCL filter parameters. The study aims to mitigate resonance‑induced power quality issues in parallel‑inverter microgrids by developing a closed‑loop model and designing an active damping strategy. A discrete‑time closed‑loop Norton equivalent model is used to evaluate resonances, and a virtual‑harmonic‑resistance active damping method is integrated into the deadbeat control scheme through reference modification. The active damping method successfully suppresses both transient and steady‑state resonances within the deadbeat bandwidth, as confirmed by simulation and experimental results.
This paper addresses the resonance problem in a parallel-inverter-based grid-interactive microgrid. Unlike the single grid-connected inverter system where the resonance frequency is mainly fixed by the inverter output LCL filter parameters, the parallel-inverter-based grid-interactive microgrid system presents a more challenging picture where inverter interactions will excite complex resonances at various frequencies. As a result, line currents of inverters can be severely distorted even when the control schemes and filter circuits are properly designed based on the single-inverter model. This paper first develops a microgrid model using discrete time-domain closed-loop Norton's equivalent circuit. Multiple resonances can then be evaluated with the developed model. To improve the microgrid power quality, this paper also designs a virtual-harmonic-resistance-based active damping method. The proposed damping method can be seamlessly incorporated into the conventional deadbeat control scheme through the direct control reference modification. Therefore, the active damping method is able to address both the transient and steady-state resonances within the deadbeat current control bandwidth. Simulation and experimental results are provided to validate the correctness of the developed resonance modeling and active damping methods.
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