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Stability Regions of Nonlinear LCL-Filtered Converter with Converter-Current-Feedback Control Without Damping
Author(s) -
Qingyi Wang,
Xuefen Wang,
Min Ding,
Quan Yin,
Haichun Li
Publication year - 2018
Publication title -
journal of advanced computational intelligence and intelligent informatics
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.172
H-Index - 20
eISSN - 1343-0130
pISSN - 1883-8014
DOI - 10.20965/jaciii.2018.p0629
Subject(s) - control theory (sociology) , nyquist plot , nonlinear system , nyquist stability criterion , stability (learning theory) , controller (irrigation) , filter (signal processing) , frequency domain , describing function , computer science , pulse width modulation , physics , mathematics , control (management) , voltage , parametric statistics , agronomy , statistics , electrode , quantum mechanics , artificial intelligence , machine learning , dielectric spectroscopy , electrochemistry , computer vision , biology
The stability regions of a LCL-filtered converter adopting converter-current-feedback control without damping are analyzed. The nonlinear LCL-filtered model is presented to investigate its influence on the system stability. The stability analysis is performed by means of the Nyquist diagram in s domain. It reveals that three factors have the dominant effects on the system stability, including internal loss of LCL-filtered model, PWM transport delay and controller parameters. The undamped stability boundaries of the system gain calculated by the symmetrical optimum method are obtained. It can be found that stable regions for the nonlinear LCL-filtered system are extended into a continuous region of ratios of LCL filter resonance frequency to control frequency from three distinct regions. Finally, the stable regions are validated by the nonlinear model simulation, and experimental results verify the theoretical analysis.

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