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Bing Chen

Researcher at Qingdao University

Publications -  201
Citations -  12593

Bing Chen is an academic researcher from Qingdao University. The author has contributed to research in topics: Backstepping & Nonlinear system. The author has an hindex of 57, co-authored 188 publications receiving 10337 citations. Previous affiliations of Bing Chen include Bohai University.

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Brief paper: Direct adaptive fuzzy control of nonlinear strict-feedback systems

TL;DR: This paper focuses on adaptive fuzzy tracking control for a class of uncertain single-input /single-output nonlinear strict-feedback systems and a novel direct adaptive fuzzy Tracking controller is constructed via backstepping.
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Robust Adaptive Fuzzy Tracking Control for Pure-Feedback Stochastic Nonlinear Systems With Input Constraints

TL;DR: The proposed adaptive fuzzy tracking controller guarantees that all signals in the closed-loop system are bounded in probability and the system output eventually converges to a small neighborhood of the desired reference signal in the sense of mean quartic value.
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Adaptive Neural Network Finite-Time Output Feedback Control of Quantized Nonlinear Systems

TL;DR: A new finite-time stability criterion is proposed and a novel adaptive neural output-feedback control strategy is raised by backstepping technique, and under the presented control scheme, the finite- time quantized feedback control problem is coped with without limiting assumption for nonlinear functions.
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Adaptive Fuzzy Control of a Class of Nonlinear Systems by Fuzzy Approximation Approach

TL;DR: A variable separation approach is developed to overcome the difficulty from the nonstrict-feedback structure and a state feedback adaptive fuzzy tracking controller is proposed, which guarantees that all of the signals in the closed-loop system are bounded, while the tracking error converges to a small neighborhood of the origin.
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Finite-Time Adaptive Fuzzy Tracking Control Design for Nonlinear Systems

TL;DR: A novel adaptive fuzzy control scheme is proposed by a backstepping technique that can guarantee that the tracking error converges to a small neighborhood of the origin in a finite time, and the other closed-loop signals remain bounded.