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Cheng Zhu

Researcher at Harbin Engineering University

Publications -  6
Citations -  185

Cheng Zhu is an academic researcher from Harbin Engineering University. The author has contributed to research in topics: Actuator & Sliding mode control. The author has an hindex of 3, co-authored 6 publications receiving 28 citations.

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Journal ArticleDOI

Adaptive prescribed performance tracking control for underactuated autonomous underwater vehicles with input quantization

TL;DR: Through Lyapunov stability analysis, it is verified that the proposed method is capable of ensuring asymptotic stability for tracking errors, and numerical simulation results reveal the advantage and effectiveness of this work.
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Finite-time distributed formation control for multiple unmanned surface vehicles with input saturation

TL;DR: It follows from the theoretical analysis that finite-time convergence is achievable under the proposed two controllers and numerical simulations are exhibited to illustrate the effectiveness of the proposed formation control schemes.
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Adaptive model-parameter-free fault-tolerant trajectory tracking control for autonomous underwater vehicles.

TL;DR: In this article, a model-parameter-free control strategy for the trajectory tracking problem of the autonomous underwater vehicle exposed to external disturbances and actuator failures is provided, where two control architectures have been constructed such that the system states could be forced to the desired trajectories with acceptable performance.
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Saturated approximation-free prescribed performance trajectory tracking control for autonomous marine surface vehicle

TL;DR: A saturated approximation-free tracking control scheme is developed based on the sliding mode control and it is theoretically verified that the controller can achieve the stabilization of the system.
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Finite-time time-varying formation control for marine surface vessels

TL;DR: The adverse effect arisen from uncertainties and actuator faults is suppressed by designed adaptive laws, and the globally finite-time stability of the closed-loop system is theoretically confirmed.