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Research on Control Strategy of Hamiltonian Theory for Large Telescope Based on SAPMSM
Song XL(宋晓莉); Cao ZJ(曹兆锦)
2024-01-28
Source PublicationIEEE access
Volume12Issue:1Pages:31960 - 31967
Abstract

The azimuth axis drive and control of large telescopes based on Segmented Arc Permanent Magnet Synchronous Motor(SAPMSM)is a current research hotspot,and issues such as unknown parameters and external interference are important factors affecting its tracking accuracy.

This paper proposes a SAPMSM perturbation suppression strategy for large telescopes based on port-controlled Hamiltonian(PCH)theory.In this study,the Hamiltonian mathematical model of SAPMSM is established and the current controller of the SAPMSM is designed to reduce harmonics by configuring the required interconnection and damping matrix.

In order to further improve the accuracy and anti-disturbance performance of speed feedback,a Generalized Proportional Integral Observer(GPIO)is selected for total disturbance observation,estimation and compensation.

The experimental results indicated that the algorithm proposed in this paper has lower harmonic content in the phase current of the SAPMSM,which can ensure good position tracking ability and anti-interference performance of large telescopes.

KeywordSegmented arc permanent magnet synchronous motor(SAPMSM) Hamiltonian theory large telescopes generalized proportional integral observer(GPIO) anti-interference performance
Subject Area天文技术与方法
Language英语
Document Type期刊论文
Identifierhttp://ir.niaot.ac.cn/handle/114a32/2244
Collection中国科学院南京天文光学技术研究所知识成果
期刊论文
Affiliation南京天文光学技术研究所
Recommended Citation
GB/T 7714
Song XL,Cao ZJ. Research on Control Strategy of Hamiltonian Theory for Large Telescope Based on SAPMSM[J]. IEEE access,2024,12(1):31960 - 31967.
APA Song XL,&Cao ZJ.(2024).Research on Control Strategy of Hamiltonian Theory for Large Telescope Based on SAPMSM.IEEE access,12(1),31960 - 31967.
MLA Song XL,et al."Research on Control Strategy of Hamiltonian Theory for Large Telescope Based on SAPMSM".IEEE access 12.1(2024):31960 - 31967.
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