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A Practical Disturbance Rejection Control Scheme for Permanent Magnet Synchronous Motors
 
 
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Editorial

Numerical Simulation and Control of Mechanical and Mechatronic Systems

Department of Mechanical Engineering, National Kaohsiung University of Science and Technology, Kaohsiung 807618, Taiwan
Symmetry 2023, 15(1), 186; https://doi.org/10.3390/sym15010186
Submission received: 15 December 2022 / Accepted: 28 December 2022 / Published: 9 January 2023
Symmetry is presented in many mechanical systems and control design methods. This is a critical problem in the system and the control method. Therefore, this Special Issue includes topics with applications and innovations of the simulations analysis and control methodologies of the mechanical and mechatronic systems. Manuscripts discussing the implementation and development of the advanced methods of the analysis and control for mechanical and mechatronic systems are focused on disturbance rejection technologies with a high-order disturbance observer, a nonlinear disturbance observer, a super-twisting disturbance observer, a sliding mode disturbance observer, an equivalent input disturbance observer, a fixed-time disturbance observer, etc. Regarding robust control, adaptive control, fuzzy logic control, neural network control, sliding mode control, and linear and nonlinear control design are strongly recommended. Particularly, the combination of fault-tolerant and state observer-based control is strongly recommended. However, this is not limited to other control methods. Regarding vibration control and isolation, the robust control methods and isolation for the nonlinear vibration structure and machinery are also welcome for this Special Issue. In particular, the new method for rejecting the thermal changing, fabrication errors, and outside effects of the vibration systems is strongly recommended.
Among the accepted papers, Le et al. [1] discussed the adaptive sliding mode control for the serial robot system. The paper focused on the faulty problem with an adaptive sliding mode consideration. In ref. [2], Liu and Wing presented the adaptive algorithm for identifying polynomial coefficients of micro-piezoelectric actuators by applying the least mean method. In ref. [3], Nguyen et al. proposed a new disturbance observer for the bearingless system, which worked based on the inversed model of the physical system. In ref. [4], an optimal design and analysis for a new 1-DOF compliant. A new disturbance observer based on the controller for secure communication of the chaos-based system was provided in [5] to assure the security of the data transmission. Zhang et al. [6] presented the dynamic behaviors of optimized K12 anti-ram bollards. An adaptive dynamic terminal sliding mode control based on a finite-time disturbance observer for nonlinear systems was proposed in [7]. A dual time-scale sliding mode control for the synchronous motor was provided in [8]. A nonlinear dynamic model based on the geographic coordinates and a compound control method based on the adaptive extended state observer (ESO) and adaptive back-stepping integral sliding mode control (SMC) is proposed in [9]. The disturbance rejection for the permanent magnet synchronous motors was presented in [10].
In conclusion, the guest editors did their best to cover major topics of “Numerical Simulation and Control of Mechanical and Mechatronic Systems”. Of course, the guest editor would like to thank the editor-in-chief, the editorial team, and the reviewers of Symmetry who helped us in this long journey.

Conflicts of Interest

The author declares no conflict of interest.

References

  1. Truc, L.N.; Vu, L.A.; Thoan, T.V.; Thanh, B.T.; Nguyen, T.L. Adaptive Sliding Mode Control Anticipating Proportional Degradation of Actuator Torque in Uncertain Serial Industrial Robots. Symmetry 2022, 14, 957. [Google Scholar] [CrossRef]
  2. Liu, V.T.; Wing, H.Y. Classical Preisach Model Based on Polynomial Approximation and Applied to Micro-Piezoelectric Actuators. Symmetry 2022, 14, 1008. [Google Scholar] [CrossRef]
  3. Nguyen, Q.D.; Giap, V.N.; Huang, S.C. Inversed model-based disturbance observer base on adaptive fast convergent sliding mode control and fixed-time state observer for slotless self-bearing motor. Symmetry 2022, 14, 1206. [Google Scholar] [CrossRef]
  4. Dang, M.P.; Le, H.G.; Tran NT, D.; Chau, N.L.; Dao, T.P. Optimal Design and Analysis for a New 1-DOF Compliant Stage Based on Additive Manufacturing Method for Testing Medical Specimens. Symmetry 2022, 14, 1234. [Google Scholar] [CrossRef]
  5. Nguyen, Q.D.; Giap, V.N.; Tran, V.H.; Pham, D.H.; Huang, S.C. A novel disturbance rejection method based on robust sliding mode control for the secure communication of chaos-based system. Symmetry 2022, 14, 1668. [Google Scholar] [CrossRef]
  6. Zhang, Y.; Li, R.; Heng, K.; Hu, F. Dynamic Behaviors of Optimized K12 Anti-Ram Bollards. Symmetry 2022, 14, 1703. [Google Scholar] [CrossRef]
  7. Fang, Y.; Chen, Y.; Fei, J. Finite-Time Disturbance Observer of Nonlinear Systems. Symmetry 2022, 14, 1704. [Google Scholar] [CrossRef]
  8. Che, Z.; Yu, H.; Mobayen, S.; Ali, M.; Yang, C.; El-Sousy, F.F. Dual-Time-Scale Sliding Mode Control for Surface-Mounted Permanent Magnet Synchronous Motors. Symmetry 2022, 14, 1835. [Google Scholar] [CrossRef]
  9. Lei, X.; Fu, F.; Wang, R. A High-Performance Compound Control Method for a Three-Axis Inertially Stabilized Platform under Multiple Disturbances. Symmetry 2022, 14, 1848. [Google Scholar] [CrossRef]
  10. Suleimenov, K.; Do, T.D. A Practical Disturbance Rejection Control Scheme for Permanent Magnet Synchronous Motors. Symmetry 2022, 14, 1873. [Google Scholar] [CrossRef]
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MDPI and ACS Style

Huang, S.-C. Numerical Simulation and Control of Mechanical and Mechatronic Systems. Symmetry 2023, 15, 186. https://doi.org/10.3390/sym15010186

AMA Style

Huang S-C. Numerical Simulation and Control of Mechanical and Mechatronic Systems. Symmetry. 2023; 15(1):186. https://doi.org/10.3390/sym15010186

Chicago/Turabian Style

Huang, Shyh-Chour. 2023. "Numerical Simulation and Control of Mechanical and Mechatronic Systems" Symmetry 15, no. 1: 186. https://doi.org/10.3390/sym15010186

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