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Modeling and Control Design Based on Petri Nets Tool for a Serial Three-Phase Five-Level Multicellular Inverter Used as a Shunt Active Power Filter

Sana Othman, Mohamad Alaaeddin Alali, Lassaad Sbita, Jean-Pierre Barbot and Malek Ghanes
Additional contact information
Sana Othman: QUARTZ Laboratory, ENSEA, CY Cergy Paris University, 95000 Cergy, France
Mohamad Alaaeddin Alali: QUARTZ Laboratory, ENSEA, CY Cergy Paris University, 95000 Cergy, France
Lassaad Sbita: PEESE Laboratory, ENIG, Omar Ibn El Khattab, Zrig 6029, Tunisia
Jean-Pierre Barbot: QUARTZ Laboratory, ENSEA, CY Cergy Paris University, 95000 Cergy, France
Malek Ghanes: Laboratory of Digital Sciences of Nantes (LS2N), CNRS, ECN, 44300 Nantes, France

Energies, 2021, vol. 14, issue 17, 1-17

Abstract: In this work, we represent a shunt active power filter (SAPF) based on a serial three-phase flying capacitor multilevel inverter (FCMI) controlled by a Petri Nets representation (PNs). This structure is chosen for its significant performances. In fact, the use of the FCMI within the SAPF makes it possible to increase the apparent switching frequency of the structure in order to reduce the value then the volume and weight of the inductance of the output filter. Besides, the FCMI allows the synthesis of a high-voltage signal using low-voltage semiconductor components. Therefore, improving the reliability of this structure leads to the improvement of the dynamics of the SAPF. This paper deals with a new control methodology based on PNs to regulate the flying capacitor voltages and the reference currents issued by the instantaneous active and reactive power theory. Compared to a conventional SAPF composed by a classical two-level inverter and controlled by a simple PWM control, simulation results demonstrate that our proposed control enhances the dynamic system and the power quality by reducing the total harmonic distortion (THD) satisfying the limits of IEEE standards.

Keywords: hybrid system; FCMI; harmonic distortion; Petri Nets; shunt active power filter (search for similar items in EconPapers)
JEL-codes: Q Q0 Q4 Q40 Q41 Q42 Q43 Q47 Q48 Q49 (search for similar items in EconPapers)
Date: 2021
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