2022
DOI: 10.1109/access.2022.3175854
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Finite-Time Prescribed Performance Trajectory Tracking Control for Underactuated Autonomous Underwater Vehicles Based on a Tan-Type Barrier Lyapunov Function

Abstract: This paper proposed a finite-time prescribed performance control scheme for underactuated autonomous underwater vehicles (AUVs) based on adaptive neural networks and a tan-type barrier Lyapunov function. Even in the presence of output constraints and environmental disturbances, the AUV can also precisely track the desired trajectory in a finite time. By introducing a tan-type barrier Lyapunov Function (TBLF), the singularity problem in process design is solved and all output errors are guaranteed to satisfy th… Show more

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Cited by 17 publications
(7 citation statements)
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“…Remark 7: The first-order filter in [37] speeds up convergence, but the convergence rate is related to the gain coefficients. In [38], the command filter achieved system convergence in a fixed time, but it could not approach the unknown upper bound of the virtual control input derivatives.…”
Section: A Prescribed-time Adaptive Command Filtermentioning
confidence: 99%
See 1 more Smart Citation
“…Remark 7: The first-order filter in [37] speeds up convergence, but the convergence rate is related to the gain coefficients. In [38], the command filter achieved system convergence in a fixed time, but it could not approach the unknown upper bound of the virtual control input derivatives.…”
Section: A Prescribed-time Adaptive Command Filtermentioning
confidence: 99%
“…where 0 < r < 1, T c > 0. Theorem 3: For a particular case of multi-RM systems (4) and (7), the system control rates are as shown in (7) and (37), and conditions p 0 > ∂ 2 1 2 are satisfied to realize the cooperative control problem taking into account the model nonlinear items and external disturbances to ensure that the whole multi-RM system is stabilized at a prescribed time.…”
Section: E Prescribed-time Adaptive Command Filtered H ∞ Controller B...mentioning
confidence: 99%
“…Remark 7. An integral form of the barrier Lyapunov function is used in [22] and [16] , while a logarithmic form is used in [14] . These functions are too cumbersome in their derivation, and a novel (with a simple structure and effective) barrier Lyapunov function is chosen in this paper to limit the state errors.…”
Section: B Design and Analysis Of An Adaptive Sliding-mode Fault-tole...mentioning
confidence: 99%
“…The focus then has to be on ensuring robustness of the tracking control system for ACV under strong uncertainty. Non-linear disturbance observer (NDO) [16] [18] is also a better selection that was utilized to suppress uncertainty compared to the more computationally intensive neural network estimation methods. A terminal sliding mode controller in [19] with PPF based on the sliding mode disturbance observer (SMDO) of the extended state observer (ESO) is applied to the tracking system of the underwater vehicle.…”
Section: Introductionmentioning
confidence: 99%
“…In recent years, with the development of performance constraint control theory, methods that can actively constrain transient and steady-state performance have been proposed, such as the obstacle Lyapunov function method [14][15][16], the funnel constraint method [17][18][19], and the prescribed performance function method [20][21][22][23][24][25][26][27]. Among them, the prescribed performance function method is used in AUV control because of its flexibility in setting constraints such as convergence rate, overshoot, and steady-state error range.…”
Section: Introductionmentioning
confidence: 99%