2014
DOI: 10.1016/j.mechatronics.2013.09.009
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Multi-objective control for uncertain nonlinear active suspension systems

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Cited by 163 publications
(120 citation statements)
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“…Simulation results showed the better performance of designed HFPIDCR controller in achieving high performance for passenger ride comfort and safety. Recently, various control strategies such as interval fuzzy controller [23], optimal law [24], robust sampled data H∞ control [25], finite frequency H∞ control [26], composite nonlinear feedback control [27], fuzzy sliding mode control [28], active force control [29], LQR control [30], multi-objective control [31] and continuous and discrete sliding mode control [32] etc. have been used and compared for suppression of road induced vibrations in active quarter car suspension system.…”
Section: Related Workmentioning
confidence: 99%
“…Simulation results showed the better performance of designed HFPIDCR controller in achieving high performance for passenger ride comfort and safety. Recently, various control strategies such as interval fuzzy controller [23], optimal law [24], robust sampled data H∞ control [25], finite frequency H∞ control [26], composite nonlinear feedback control [27], fuzzy sliding mode control [28], active force control [29], LQR control [30], multi-objective control [31] and continuous and discrete sliding mode control [32] etc. have been used and compared for suppression of road induced vibrations in active quarter car suspension system.…”
Section: Related Workmentioning
confidence: 99%
“…The objective of the controller design for the active suspension systems should consider the following three tasks [11].…”
Section: Problem Formulationmentioning
confidence: 99%
“…In this control system there are overall four feedback control loops, namely the innermost proportional-integral (PI) control loop for the force tracking of the pneumatic actuator, the intermediate skyhook and active force control(AFC) control loops for the compensation of the disturbances and the outermost proportional-integral-derivative(PID) control loop for the computation of the optimum target/commanded force. Weichao Sun et al [5] have suggested a constrained adaptive back-stepping control scheme for active suspensions to achieve the multi-objective control, such that the resulting closed-loop systems can improve ride comfort and at the same time satisfy the performance constraints in the presence of parametric uncertainties. Compared with the classic Quadratic Lyapunov Function (QLF), the barrier Lyapunov function employed in this paper can achieve a less conservatism in controller design.…”
Section: Literature Reviewmentioning
confidence: 99%