2021
DOI: 10.1016/j.robot.2021.103836
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Finite-time disturbance reconstruction and robust fractional-order controller design for hybrid port-Hamiltonian dynamics of biped robots

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Cited by 10 publications
(2 citation statements)
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“…A fractional-order sliding-mode-based integrated fault tolerant attitude tracking controller design for a rigid spacecraft with actuator faults was studied by Qian et al (2020). Finite-time disturbance reconstruction and robust fractional-order controller design for port-Hamiltonian dynamics of biped robots subject to impact, parameter uncertainty, and external disturbance investigated by Farid and Ruggiero (2021). Although the fractional-order sliding-mode controller can improve the tracking performance of dynamic systems, the controller can be realized only if the system structure is fully understood, which is difficult to achieve in real life.…”
Section: Introductionmentioning
confidence: 99%
“…A fractional-order sliding-mode-based integrated fault tolerant attitude tracking controller design for a rigid spacecraft with actuator faults was studied by Qian et al (2020). Finite-time disturbance reconstruction and robust fractional-order controller design for port-Hamiltonian dynamics of biped robots subject to impact, parameter uncertainty, and external disturbance investigated by Farid and Ruggiero (2021). Although the fractional-order sliding-mode controller can improve the tracking performance of dynamic systems, the controller can be realized only if the system structure is fully understood, which is difficult to achieve in real life.…”
Section: Introductionmentioning
confidence: 99%
“…Nonlinear FO systems of orders lower than three are able to generate chaotic attractors. 25,26 Moreover, it is demonstrated that UPO found in these systems can serve as a generalization of the integer-order case and potentially provide more accurate system modeling for a number of applications in robotics 27,28 and optimal motion planning. 29,30 Some control techniques have been applied for stabilizing the UPO of FO chaotic systems such as linear feedback control.…”
Section: Introductionmentioning
confidence: 99%