Q
Qun Zong
Researcher at Tianjin University
Publications - 166
Citations - 3487
Qun Zong is an academic researcher from Tianjin University. The author has contributed to research in topics: Control theory & Lyapunov function. The author has an hindex of 26, co-authored 149 publications receiving 2441 citations.
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Multivariable Finite Time Attitude Control for Quadrotor UAV: Theory and Experimentation
TL;DR: A multivariable super-twisting-like algorithm (STLA) is proposed for arbitrary order integrator systems subject to matched disturbances and a discontinuous integral term is incorporated in the control law in order to compensate the disturbances.
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Robust adaptive dynamic surface control design for a flexible air-breathing hypersonic vehicle with input constraints and uncertainty
TL;DR: In this paper, a control-oriented model of a flexible air-breathing hypersonic vehicle is presented in the presence of input constraint and aerodynamic uncertainty, where the flexible dynamics are viewed as perturbations of the model, the influence of which is evaluated through simulation.
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Optimal guidance for reentry vehicles based on indirect Legendre pseudospectral method
Bailing Tian,Qun Zong +1 more
TL;DR: In this article, a method for the implementation of three-degree-of-freedom guidance for constrained reentry vehicle is presented, where the constrained trajectory is generated by Legendre pseudospectral method (LPM) and then the feasibily of the trajectory is validated.
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Real-Time Trajectory and Attitude Coordination Control for Reusable Launch Vehicle in Reentry Phase
TL;DR: The pseudospectral-based optimal feedback reentry guidance is achieved via successive real-time optimal open-loop control which ensures that the guidance system has sufficient robustness for initial reentry perturbations.
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Adaptive Finite-Time Attitude Tracking of Quadrotors With Experiments and Comparisons
TL;DR: An adaptive multivariable finite-time stabilizing control algorithm for second-orderMultivariable systems is developed based on the improved supertwisting and the equivalent control algorithms and derived via the Lyapunov technique to eliminate the overestimation of the control gains without loss of the sliding motion.