Application of an Output Filtering Method for an Unstable Wheel-Driven Pendulum System Parameter Identification
This research aims to apply an output filtering method to conduct the system parameter identification of an unstable wheel-driven pendulum system. First, the nonlinear dynamic model of the system is established by utilizing the Lagrangian dynamic theorem. Next, the Least-Square (LS) is introduced fo...
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          | Published in | Electronics (Basel) Vol. 12; no. 22; p. 4569 | 
|---|---|
| Main Authors | , , | 
| Format | Journal Article | 
| Language | English | 
| Published | 
        Basel
          MDPI AG
    
        01.11.2023
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| Subjects | |
| Online Access | Get full text | 
| ISSN | 2079-9292 2079-9292  | 
| DOI | 10.3390/electronics12224569 | 
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| Abstract | This research aims to apply an output filtering method to conduct the system parameter identification of an unstable wheel-driven pendulum system. First, the nonlinear dynamic model of the system is established by utilizing the Lagrangian dynamic theorem. Next, the Least-Square (LS) is introduced for system parameter identification formulation. Nevertheless, considering the real scenario, the wheel displacement is acquired from encoders subject to quantization errors. The pitch angle of the pendulum cart is also accompanied by Gaussian noise. Therefore, using numerical differentiation for angular acceleration in the LS estimations directly would induce incorrect state information seriously. To address this practical issue, an output filtering method is considered. The developed parameter identification algorithm could attenuate the influence of the quantization effect as well as noisy data and thus obtain much more accurate parameter identification results. Comparative simulation reveals that the output filtering method has a superior parameter estimation performance than the direct numerical difference method. | 
    
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| AbstractList | This research aims to apply an output filtering method to conduct the system parameter identification of an unstable wheel-driven pendulum system. First, the nonlinear dynamic model of the system is established by utilizing the Lagrangian dynamic theorem. Next, the Least-Square (LS) is introduced for system parameter identification formulation. Nevertheless, considering the real scenario, the wheel displacement is acquired from encoders subject to quantization errors. The pitch angle of the pendulum cart is also accompanied by Gaussian noise. Therefore, using numerical differentiation for angular acceleration in the LS estimations directly would induce incorrect state information seriously. To address this practical issue, an output filtering method is considered. The developed parameter identification algorithm could attenuate the influence of the quantization effect as well as noisy data and thus obtain much more accurate parameter identification results. Comparative simulation reveals that the output filtering method has a superior parameter estimation performance than the direct numerical difference method. | 
    
| Audience | Academic | 
    
| Author | Tsai, Min-Che Peng, Chao-Chung Cheng, Nai-Jen  | 
    
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| Cites_doi | 10.1177/0020720916689102 10.1109/TCST.2010.2077294 10.1109/ACCESS.2020.3023643 10.1016/j.rcim.2014.06.004 10.1007/978-3-319-58319-8 10.1016/j.ijnonlinmec.2023.104386 10.1109/41.982254 10.1016/j.arcontrol.2013.03.004 10.1016/j.measurement.2022.112193 10.1017/S0263574714002173 10.3390/fi15090302 10.1109/TMECH.2018.2873232 10.2514/1.G005952 10.1017/CBO9780511547119 10.1007/s11071-005-1915-z 10.5772/52190 10.1017/S0263574717000224 10.2514/3.20031 10.1109/TCST.2020.2994120 10.1016/B978-190399666-9/50014-2  | 
    
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| SubjectTerms | Algorithms Angular acceleration Dynamic models Dynamical systems Filtration Noise Nonlinear dynamics Numerical differentiation Parameter estimation Parameter identification Pendulum Pendulums Pitch (inclination) Random noise Robots Velocity Wheels  | 
    
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| Title | Application of an Output Filtering Method for an Unstable Wheel-Driven Pendulum System Parameter Identification | 
    
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