PMSM vector control based on fractional-order PI of sparrow search optimization algorithm

HAN Yaohui; ZENG Guohui

doi:10.12299/jsues.22-0016

Volume 37 Issue 1

Mar. 2023

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Article Navigation > Journal of Shanghai University of Engineering Science > 2023 > 37(1): 55-60

HAN Yaohui, ZENG Guohui. PMSM vector control based on fractional-order PI of sparrow search optimization algorithm[J]. Journal of Shanghai University of Engineering Science, 2023, 37(1): 55-60. doi: 10.12299/jsues.22-0016

Citation:

HAN Yaohui, ZENG Guohui. PMSM vector control based on fractional-order PI of sparrow search optimization algorithm[J]. Journal of Shanghai University of Engineering Science, 2023, 37(1): 55-60. doi: 10.12299/jsues.22-0016

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PMSM vector control based on fractional-order PI of sparrow search optimization algorithm

doi: 10.12299/jsues.22-0016

HAN Yaohui,
ZENG Guohui^,

School of Electronic and Electrical Engineering, Shanghai University of Engineering Science, Shanghai 201620, China

Received Date: 2022-01-23
Publish Date: 2023-03-31

Abstract

Abstract

The speed loop of permanent magnet synchronous motor (PMSM) vector control system adopts PI controller, which is difficult to meet the requirements of fast dynamic response and strong robustness of the system. A fractional order proportional integral (FOPI) controller was proposed, and the parameters of the FOPI controller were optimized using sparrow search algorithm (SSA). By searching for the sparrow's position with the best fit, the best setting parameters for the controller were obtained, and the time multiplied by the absolute value of the error integral was determined as the target fitness function. The performance of the motor speed regulation of the SSA setting FOPI and particle swarm optimization (PSO) setting PI was compared by experiments. The results show that the FOPI optimized by SSA has the advantages of enhancing robustness and reducing overshoot.
- permanent magnet synchronous motor,
- speed loop,
- sparrow search algorithm (SSA),
- fractional order proportional integral (FOPI)

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References(13)

References

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