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Shiyi Zhao
Researcher at Bohai University
Publications - 10
Citations - 250
Shiyi Zhao is an academic researcher from Bohai University. The author has contributed to research in topics: Nonlinear system & Lyapunov function. The author has an hindex of 5, co-authored 10 publications receiving 165 citations.
Papers
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Journal ArticleDOI
Neural-Based Decentralized Adaptive Finite-Time Control for Nonlinear Large-Scale Systems With Time-Varying Output Constraints
TL;DR: This paper addresses the adaptive finite-time decentralized control problem for time-varying output-constrained nonlinear large-scale systems preceded by input saturation by combining the backstepping approach with Lyapunov function theory.
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Adaptive NN finite-time tracking control of output constrained nonlinear system with input saturation
TL;DR: This paper considers the finite-time tracking control problem for the strict-feedback nonlinear continuous systems involving input saturation and output constraints and proposes a sequence of desired and auxiliary virtual control signals and real control input to derive a representation of the system estimation errors and stabilize the system.
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Observer-Based Adaptive Fuzzy Control for Time-Varying State Constrained Strict-Feedback Nonlinear Systems with Dead-Zone
TL;DR: It is testified that the proposed control strategy can ensure system stability and all the signals in the closed-loop system are semi-global uniformly ultimately bounded.
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Adaptive control for non-affine nonlinear systems with input saturation and output dead zone
TL;DR: The full state constraints, output dead zone and input saturation are fully considered in the controlled system and it is proved that all signals in the system are bounded and all states satisfy their constraints.
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Asymptotic tracking control for constrained nonstrict‐feedback MIMO nonlinear systems via parameter compensations
TL;DR: In each step of the backstepping design, the symmetric barrier Lyapunov functions are designed to avoid the breach of the state constraints, and the issues of overparametrization and unknown control direction are settled via introducing two compensation functions and the property of Nussbaum function, respectively.