Jun Zhao
Harbin Institute of Technology
6 Papers
24 Citations
Jun Zhao is an academic researcher from Harbin Institute of Technology. The author has contributed to research in topics: Multi-agent system & Mobile robot. The author has an hindex of 2, co-authored 4 publications.
Chat about Author
Papers
Output-feedback Robust Tracking Control of Uncertain Systems via Adaptive Learning
Jun Zhao,Yongfeng Lv +1 more
TL;DR: An adaptive learning method to achieve the output-feedback robust tracking control of systems with uncertain dynamics, which uses the techniques developed for optimal control.
43
Time-Variant Consensus Tracking Control for Networked Planar Multi-Agent Systems with Non-Holonomic Constraints
Jun Zhao,Guo-Ping Liu +1 more
TL;DR: The experimental results show that the proposed control strategy is effective for general time-variant consensus tracking problems of planar multi-agent systems with non-holonomic constraints in local and worldwide networked environments.
21
A novel NCS simulation and experimental platform
Jun Zhao,Guo-Ping Liu +1 more
- 01 Aug 2016
TL;DR: A novel Simulink-based platform for simulations and experiments of Networked Control System using cloud-side cross-compilation techniques, the installation becomes portable meanwhile the details of developed S-function are invisible to users.
2
Model-based remote control of nonholonomic wheeled robot with time delay and packet loss in forward channel
Jun Zhao,Guo-Ping Liu +1 more
- 01 Nov 2015
TL;DR: In this paper, the authors proposed a model based remote control scheme of the wheeled mobile robot considering the communication delay and packet loss in the forward channel, under which the error of position can converge to a neighbourhood of origin.
2
A novel modularized formation tracking control for mixed-order discrete-time multi-agent systems
TL;DR: In this article , a modularized output formation tracking control for mixed-order multi-agent systems is investigated, where first-order and second-order integrators are composed of first and second order integrators.
1