Hongru Ren
Guangdong University of Technology
46 Papers
10 Citations
Hongru Ren is an academic researcher from Guangdong University of Technology. The author has contributed to research in topics: Computer science & Nonlinear system. The author has an hindex of 7, co-authored 15 publications. Previous affiliations of Hongru Ren include University of Science and Technology of China.
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Papers
Deception attacks on event-triggered distributed consensus estimation for nonlinear systems
TL;DR: In this article , an event-triggered distributed consensus extended Kalman filter is devised for nonlinear systems, where the upper bound for the estimation error covariance matrix is derived in terms of the variance-constrained method.
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Approximation-Based Nussbaum Gain Adaptive Control of Nonlinear Systems With Periodic Disturbances
TL;DR: The Fourier series expansion and radial basis function neural network are incorporated into a function approximator to model time-varying-disturbed function with a known period in nonlinear systems to deal with the problems of the dead zone output and unknown control direction.
116
An Optimal Estimation Framework of Multi-Agent Systems With Random Transport Protocol
TL;DR: An optimal state estimator is successfully designed by the Hadamard product and gradient method based on the analysis of the matrix functions and a sufficient condition is established to guarantee that the average estimate error covariance is limited.
97
A disturbance observer based intelligent control for nonstrict-feedback nonlinear systems
TL;DR: Focusing on one class of nonlinear systems with input saturation, the adaptive fuzzy dynamic event-triggered control problem is successfully solved and all the signals of the resulting closed-loop system are bounded via Lyapunov stability analysis.
87
Observer-Based Neural Control of N -Link Flexible-Joint Robots.
TL;DR: In this article , an adaptive observer is designed to estimate the velocities of links and motors, and radial basis function neural networks are applied to approximate the unknown nonlinearities.
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