Journal
IEEE TRANSACTIONS ON ENERGY CONVERSION
Volume 36, Issue 3, Pages 2047-2058Publisher
IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/TEC.2020.3041797
Keywords
Stability analysis; Analytical models; Phase locked loops; Frequency locked loops; Synchronization; Power system stability; Numerical stability; FLL; PLL; synchronization; SOGI; stability; LTP; frequency feedback
Funding
- Norwegian University of Science and Technology (NTNU) [81617922]
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This article investigates the stability issues of synchronization units based on SOGI-PLL and -FLL in grid-tied converter systems, focusing on the effects of different implementations of the frequency-feedback-path (FFP) connecting the SOGI-QSG and the PLL/FLL. The study provides a comprehensive stability assessment using a parameter space-oriented method in the linear-time periodic framework, with results verified through time-domain simulations and analytical models.
Second-order Generalized Integrator (SOGI)-based quadrature-signal-generator (QSG) together with either a phase-locked-loop (PLL) or a frequency-locked-loop (FLL) constitute two types of typical synchronization units (i.e., SOGI-PLL and -FLL) that have been widely used in grid-tied converter systems. This article will reveal and clarify the stability issue of these two synchronization units arising from different implementations of the frequency-feedback-path (FFP) connecting the SOGI-QSG and the PLL/FLL. In this regard, four types of FFP implementations will be discussed. Although different implementations of the FFP will not affect the steady-state frequency adaptation, their dynamical effects on the small-signal stability of SOGI-PLL/FLL remain concealed. To this end, this article will present a comprehensive stability assessment and comparative analysis of SOGI-PLL/FLL focusing on the FFP issue. To extend the applicability and accuracy of discussions, all the analyses will be fulfilled by using a parameter space-oriented stability assessment method formulated in the linear-time periodic (LTP) framework. The obtained results are verified by time-domain simulations, and the main findings are further interpreted by using appropriate analytical models.
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