| 引用本文: | 付强,陈洪,谢七月.含执行器故障的磁轴承转子位置有限时间容错控制[J].控制理论与应用,2026,43(4):821~831.[点击复制] |
| FU Qiang,CHEN Hong,XIE Qi-yue.Finite-time fault tolerant control of magnetic bearing rotor position with actuator faults[J].Control Theory & Applications,2026,43(4):821~831.[点击复制] |
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| 含执行器故障的磁轴承转子位置有限时间容错控制 |
| Finite-time fault tolerant control of magnetic bearing rotor position with actuator faults |
| 摘要点击 149 全文点击 19 投稿时间:2024-06-26 修订日期:2025-05-22 |
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| DOI编号 10.7641/CTA.2024.40341 |
| 2026,43(4):821-831 |
| 中文关键词 磁悬浮轴承 位置控制 滑模控制 扩张状态观测器 执行器故障 |
| 英文关键词 magnetic levitation bearing position control sliding mode control expanded state observer actuator faults |
| 基金项目 国家自然科学基金项目(62373067)资助. |
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| 中文摘要 |
| 本文针对主动磁悬浮轴承系统在外部干扰、执行器故障情况下转子位置跟踪控制问题, 提出一种基于扩张
状态观测器和非奇异快速终端滑模的有限时间容错跟踪控制策略, 以解决普通滑模控制不能有限时间收敛和传统
容错控制带来的磁轴承系统设计成本高、体积大的不足. 首先, 本文设计了扩张状态观测器, 以估计磁轴承系统包
含内外扰动和执行器故障的集总扰动项, 实现系统扰动补偿与解耦. 基于以上, 引入非奇异快速终端滑模面, 设计有
限时间容错控制器, 实现磁轴承转子位置的有限时间容错控制. 最后, 利用Lyapunov函数对所设计控制器的稳定性
和有限时间内收敛进行了分析证明. 通过仿真实验对比验证了所设计控制器的有效性和优越性. |
| 英文摘要 |
| This paper presents a novel finite-time fault-tolerant tracking control strategy. This strategy addresses the
infinite-time convergence issues inherent in conventional sliding mode control, which reduces the high design costs and
large size associated with traditional fault-tolerant control approaches. The proposed strategy is specifically tailored to
enhance rotor position tracking control in active magnetic levitation bearing systems. It ensures robust performance in
the presence of external disturbances and actuator failures. The strategy integrates two key components: An extended
state observer (ESO) and a non-singular fast terminal sliding mode. Firstly, an ESO is designed to estimate the aggregate
perturbation term of the magnetic bearing system. This term includes internal and external perturbations, as well as actuator
faults. The observer enables system perturbation compensation and decoupling. Secondly, a non-singular fast terminal
sliding mode surface is introduced, followed by the design of a finite-time fault-tolerant controller. The stability and
finite-time convergence of the designed controller are then analyzed and proven by using Lyapunov functions. Finally, the
effectiveness and superiority of the designed controller are verified by simulation experiments. |