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Xiangyu Meng
Researcher at Louisiana State University
Publications - 61
Citations - 3008
Xiangyu Meng is an academic researcher from Louisiana State University. The author has contributed to research in topics: Optimal control & Linear matrix inequality. The author has an hindex of 24, co-authored 60 publications receiving 2577 citations. Previous affiliations of Xiangyu Meng include Nanyang Technological University & University of Alberta.
Papers
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Event based agreement protocols for multi-agent networks
Xiangyu Meng,Tongwen Chen +1 more
TL;DR: An event triggering scheme is designed based on a quadratic Lyapunov function that is sampled-data and distributed in the sense that the event detector uses only neighbor information and local computation at discrete sampling instants.
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Stabilization of Networked Control Systems With a New Delay Characterization
TL;DR: A controller design procedure based on mean-square asymptotic stability is derived for the closed-loop networked control systems, and based on this, an inverted pendulum system is utilized to show the effectiveness and applicability of the proposed results.
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Wide-Area Control of Power Systems Through Delayed Network Communication
TL;DR: In this paper, a networked control system model is constructed for wide-area closed-loop power systems; in this model, network-induced delays, data packet dropout, and disordering are captured by time-varying delays in wide area measurement systems.
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Technical communique: A delay-partitioning approach to the stability analysis of discrete-time systems
TL;DR: By utilizing the delay partitioning idea, new stability criteria are proposed in terms of linear matrix inequalities (LMIs) based on a novel Lyapunov functional, which establishes that the conservatism of the conditions is a non-increasing function of the number of partitions.
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Optimal Sampling and Performance Comparison of Periodic and Event Based Impulse Control
Xiangyu Meng,Tongwen Chen +1 more
TL;DR: It is demonstrated that event-based impulse control outperforms periodic impulse control in terms of mean-square state variations, while both having the same average control rate.