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Ya Zhang

Researcher at Southeast University

Publications -  58
Citations -  731

Ya Zhang is an academic researcher from Southeast University. The author has contributed to research in topics: Consensus & Kalman filter. The author has an hindex of 11, co-authored 58 publications receiving 539 citations. Previous affiliations of Ya Zhang include Chinese Ministry of Education.

Papers
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Consensus of Data-Sampled Multi-Agent Systems With Random Communication Delay and Packet Loss

TL;DR: In this paper, the authors considered the consensus problem for a team of second-order mobile agents communicating via a network with noise, variable delays and occasional packet losses and proposed an approach to designing consensus protocol and numerical examples are given to illustrate the results.
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Maximum Allowable Loss Probability for Consensus of Multi-Agent Systems Over Random Weighted Lossy Networks

TL;DR: It is shown that the weights and the link loss probabilities of a network have non-negligible effects on the consensus seeking ability of multi-agent systems and a maximum allowable loss probability bound is proposed for systems over random lossy networks.
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Circular formation flight control for unmanned aerial vehicles with directed network and external disturbance

TL;DR: This paper handles the circular formation flight control problem with both directed network and spatiotemporal disturbance with the knowledge of its upper bound.
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Allowable delay bound for consensus of linear multi-agent systems with communication delay

TL;DR: Consensus conditions which contain the feedback gain conditions and delay conditions are proposed for systems over fixed and switching topologies, respectively and allowable delay bounds are obtained for both systems by solving the optimal robust stabilisation problems.
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Allowable sampling period for consensus control of multiple general linear dynamical agents in random networks

TL;DR: This article studies the consensus problem for a group of sampled-data general linear dynamical agents over random communication networks and proposes an allowable upper bound of sampling period using the hybrid dynamical system theory.