Article

Active Fault-Tolerant Control for Discrete Vehicle Active Suspension Via Reduced-Order Observer

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Abstract

In this article, the fault-tolerant control (FTC) problem of vehicle active suspension is concerned in the discrete-time domain, in which the road disturbances and faults in actuator and measurement are considered. The main contribution consists of proposing an active physically realizable fault-tolerant controller based on a reduced-order observer, which makes up an optimal vibration control component and an event-triggered FTC component. More specifically, by discussing a discrete vehicle active suspension subject to road disturbances generated from the output of a designed exosystem, the optimal vibration control component is derived from maximum principle to offset the inevitable vibrations. Meanwhile, based on the real-time system output of vehicle suspension rather than residual error, a reduced-order observer is proposed to cover the physically unrealizable problem for the designed optimal vibration control component. After that, an event-triggered FTC component and an event-triggered restructured system output are designed to compensate the faults in actuator and measurement, respectively. Finally, extensive experiments are conduced to the control performance of vehicle active suspension under the proposed controller, and confirm its effectiveness and superiority over other control schemes.

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... 1) Internal Stability Condition: Theorem 1 presents sufficient conditions to ensure the internal stability for system (17) when d k = 0 and f k = 0, for k ∈ Z + , i.e., ...
... 2) Disturbance Attenuation Condition: Theorem 2 presents sufficient conditions to ensure a finite-frequency H ∞ performance for system (17) when f k = 0, for k ∈ Z + , i.e., e k+1 = N (h, ρ)e k + M Dd k , ...
... 3) Fault Sensitivity Condition: Theorem 2 presents sufficient conditions to ensure a finite-frequency H − performance for system (17) when d k = 0, for k ∈ Z + , i.e., ...
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... Among these, model-based fault detection makes full use of the deep knowledge inside the system and determines whether the fault occurs by residual error [2]. Then, to ensure the automatic control system is stable and reduce the impact of faults on the system performance, some targeted FTC strategies are studied [3][4][5][6][7][8][9][10]. Considering that active FTC relies too much on the fault detection module, it is easy to cause delay when reconstructing a controller according to detection results, which affects system performance [4][5][6]. ...
... Among these, model-based fault detection makes full use of the deep knowledge inside the system and determines whether the fault occurs by residual error [2]. Then, to ensure the automatic control system is stable and reduce the impact of faults on the system performance, some targeted FTC strategies are studied [3][4][5][6][7][8][9][10]. Considering that active FTC relies too much on the fault detection module, it is easy to cause delay when reconstructing a controller according to detection results, which affects system performance [4][5][6]. Passive FTC is widely used because of its simple design, easy implementation and good real-time performance [7][8][9][10]. However, due to its conservative design and low tolerance to unknown faults, adaptive FTC can adjust its own characteristic feedback control system in real time and intelligently according to the specific fault affecting the system so that the system can work in the optimal state according to some set standards [11][12][13][14][15][16][17][18][19]. ...
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... Experimental results demonstrated superior performance compared to nominal controllers. Han [80] integrated discrete vehicle active suspension system states and fault signals to design an enhanced system. An active fault-tolerant controller was then proposed based on optimal control theory using reduced-order observers. ...
... Classification Machinery [79][80][81][82][83] Fault-tolerant control method based on reconfiguration This method is predicated on fault detection and diagnosis. Once a fault emerges, the controller is shifted to the predesigned corresponding fault-tolerant controller in accordance with the detected fault, ensuring that the system performance remains largely unchanged before and after the fault. ...
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... Designing an appropriate switching signal, including multiple Lyapunov functions, common Lyapunov function, average dwell time (ADT), mode-dependent ADT, and state-dependent switching law [14], [15], [16], [17], [18], [19], [20], [21], is a crucial issue for switched systems. Since the potential switched actuator faults of vehicle active suspension systems may originate from the data transmission through the CAN and the external disturbance, the fault-tolerant ability of the control strategy for the vehicle active suspension systems is also an inessential issue to ensure the operation safety [22], [23], [24]. Especially, actuator faults can severely degrade vehicle performance and contribute to safety accidents [25]. ...
... In [23], the non-fragile fault-tolerant control design was proposed for vehicle suspension active systems by taking into account input quantization. In [24], concerned with faults in the actuator and measurement, the fault-tolerant control was developed for the discrete-time vehicle active suspension based on a reduced-order observer. ...
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... The suspension maintenances with distributed computation benefit more effectively from the supplemented information. The modeling, analysis, and control of networked vehicle active suspension systems have received considerable attention in the last two decades [5][6][7][8]. ...
... Based on the mechanical dynamic of the sprung and unsprung masses of vehicle active suspension in [1], the system state x of vehicle suspension is defined as x = [x 1 x 2 x 3 x 4 ] T , which involves the suspension deflection x 1 = z s − z u , the tire deflection x 2 = z u − z r , the velocity x 3 =ż s of sprung component, and the velocity x 4 =ż u of unsprung component, respectively. By setting the sample period as T in an ideal CAN without network-induced time delay and packet dropout, the normal form of networked vehicle active suspension in a discrete-time domain is described as in [7]: ...
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... But it is weak in suppressing the mismatched disturbance, such as the load disturbance of PMSM in non-cascade control. The disturbance rejection technique based on disturbance observer becomes an effective method to deal with the disturbance, such as disturbance observer [16], extended disturbance observer [17,18], finite time disturbance observer [19], nonlinear disturbance observer [20], sliding mode observer [21], reduced-order observer [22]. ...
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... (Mrazgua et al., 2019) proposed a fuzzy H∞ fault-tolerant control (FTC) problem for T-S fuzzy model-based active suspension systems with actuator faults. (Han et al., 2021) introduced an active, physical, and realizable fault-tolerant controller based on a reduced order observer for vehicle suspension in discrete time domain. explained active fault-tolerant control and fault estimation for discrete time systems in (Amin & Mahmood-ul-Hasan, 2021;Benosman, 2010;Jin & He, 2017;Tao, 2014; (Abbaspour et al., 2020;Ding et al., 2021;Fourlas & Karras, 2021;Hagh et al., 2021;Mrazgua et al., 2019;Rudin et al., 2020;B. ...
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... These uncertainties could cause fragility of the controller and further lead to the degradation of the closed-loop system performance. Hence, much effort was devoted to deal with the controller fragility issue for suspension control systems, such as safety assessment method [22], faulttolerant [23] method, and non-fragile method [24]. Among them, the non-fragile methods that can resist interference have attracted scholars' attention. ...
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Chapter
In this paper, an optimal-performance-supervised vibration control strategy is developed for a class of discrete-time nonlinear systems subject to delayed input and sinusoidal disturbance, which makes up the optimal-trajectory-based vibration controller (OTVC) and the optimal-performance-supervised iterative algorithm (OPSIA). More specifically, by employing the reference optimal trajectories obtained from a closed-loop augmented system under the typical optimal state feedback controller, the original vibration control problem is reconstructed as an optimal-trajectory-guided tracking control (OTGTC) problem. After that, OTVC is derived from a sequence of nonhomogeneous linear two-point boundary value (TPBV) problem, which consists of the feedback term with system state, the feedforward terms with system states of sinusoidal disturbance and reference closed-loop system, and the compensation term with an infinity vector sequence for nonlinear dynamic and delayed input. Meanwhile, by defining the terminal condition involving with the desired minimum performance value, OPSIA is proposed to realize the computability of OTVC. Finally, the effectiveness of the proposed strategy is verified by employing a simple nonlinear discrete-time vehicle active suspension under different scenarios.
Chapter
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