2017
DOI: 10.1002/asjc.1419
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Approximation Optimal Vibration for Networked Nonlinear Vehicle Active Suspension with Actuator Time Delay

Abstract: This paper is concerned with the modelling and vibration control problem for networked nonlinear vehicle active suspension (NNVAS) with actuator time delay. Inserting in‐vehicle communication network to active suspension, a novel model for NNVAS is established based on the Takagi‐Sugeno fuzzy fusion technology first. By introducing a transformation vector, NNVAS with actuator time delay is reformed as a delay‐free nonlinear system. Then, an approximation optimal vibration controller (AOVC) is proposed by using… Show more

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Cited by 32 publications
(15 citation statements)
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References 23 publications
(46 reference statements)
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“…Some significant results have been reported in [5,6]. Especially, adaptive fuzzy/neural backstepping control methods have also been extended to nonlinear time-delay systems [7][8][9]. Stochastic disturbances were put into account in [10,11].…”
Section: Introductionmentioning
confidence: 99%
“…Some significant results have been reported in [5,6]. Especially, adaptive fuzzy/neural backstepping control methods have also been extended to nonlinear time-delay systems [7][8][9]. Stochastic disturbances were put into account in [10,11].…”
Section: Introductionmentioning
confidence: 99%
“…Many researchers have engaged in the efforts to the implementation of control schemes for nonlinear offshore platforms, e.g., a robust mixed control method for wave-excited offshore jacket platforms is proposed in [17] to minimize the upper bound of the performance measure on platform dynamics satisfying some norm bound constraint simultaneously; a novel sliding mode control scheme is proposed by using information about mixed current and delayed states in [18]; by combining a sliding mode control technique, the adaptive control algorithm and wavelet support vector machine, an adaptive integral sliding mode control to handle the nonlinear behavior of the offshore platform in [19]. Meanwhile, the optimal vibration control theories provide efficient methods to improve the control performance of control systems with smaller control consumption [20][21][22][23]. However, optimal control for a nonlinear discrete system will lead to a Hamilton-Jacobi-Bellman (HJB) equation with no exact analytical solution except [24].…”
Section: Introductionmentioning
confidence: 99%
“…By utilizing an active mass damper and a multi‐modal negative acceleration feedback control algorithm, the active vibration control of structures was studied in . Some more achievements can be seen in and the references therein.…”
Section: Introductionmentioning
confidence: 99%