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Zhijia Zhao

Researcher at Guangzhou University

Publications -  92
Citations -  2361

Zhijia Zhao is an academic researcher from Guangzhou University. The author has contributed to research in topics: Vibration control & Lyapunov function. The author has an hindex of 21, co-authored 83 publications receiving 1335 citations. Previous affiliations of Zhijia Zhao include Advanced Technology Center & South China University of Technology.

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Boundary Adaptive Robust Control of a Flexible Riser System With Input Nonlinearities

TL;DR: An auxiliary system is constructed and adjusted to develop a boundary adaptive robust control for restraining the vibrational offset and eliminating the effect of input nonlinearities and the magnitude of unknown boundary disturbance is estimated.
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Boundary Disturbance Observer-Based Control of a Vibrating Single-Link Flexible Manipulator

TL;DR: Two new boundary anti-disturbance control strategies are presented to eliminate vibration, track disturbance, and determine angle position for the flexible manipulator system possessing external disturbances.
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Boundary Antidisturbance Control of a Spatially Nonlinear Flexible String System

TL;DR: A novel boundary antidisturbance control is established to dampen the oscillation of a spatially nonlinear flexible string system influenced by unknown disturbances using Lyapunov direct method to ensure that the derived control system is uniformly bounded stable.
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Adaptive boundary control of an axially moving belt system with high acceleration/deceleration

TL;DR: In this paper, an adaptive boundary control is presented for vibration suppression of an axially moving belt system, including the dynamics of high acceleration/deceleration and distributed disturbance by utilising the extended Hamilton's principle.
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Modeling and adaptive control for a spatial flexible spacecraft with unknown actuator failures

TL;DR: In this article, an adaptive fault tolerant control strategy is developed to suppress the vibrations of the flexible panel in the course of the attitude stabilization, and a Lyapunov-based stability analysis is conducted to determine whether the system energies, angular velocities and transverse deflections, remain bounded and asymptotically decay to zero in the case of infinite number of actuator failures.