P
Peter X. Liu
Researcher at Carleton University
Publications - 399
Citations - 9894
Peter X. Liu is an academic researcher from Carleton University. The author has contributed to research in topics: Computer science & Teleoperation. The author has an hindex of 50, co-authored 334 publications receiving 7901 citations. Previous affiliations of Peter X. Liu include Carleton College & Ningbo University.
Papers
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Journal ArticleDOI
Iterative solutions of the generalized Sylvester matrix equations by using the hierarchical identification principle
Feng Ding,Peter X. Liu,Jie Ding +2 more
TL;DR: It is proved that the iterative solution always converges to the exact solution for any initial values.
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Impact of Communication Delays on Secondary Frequency Control in an Islanded Microgrid
TL;DR: Results from the Canadian urban distribution system have verified that communication delays can adversely affect the micro grid secondary frequency control, and the proposed gain scheduling approach can improve the robustness of the microgrid secondary frequency controller to communication delays.
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Adaptive Fuzzy Finite-Time Control of Nonlinear Systems With Actuator Faults
TL;DR: The fuzzy control and adaptive backstepping schemes are applied to construct an improved fault-tolerant controller without requiring the specific knowledge of control gains and actuator faults, including both stuck constant value and loss of effectiveness.
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Multiinnovation Least-Squares Identification for System Modeling
TL;DR: A new interval-varying MILS algorithm is proposed, for which the key is to dynamically change the interval in order to deal with cases where some measurement data are missing, and an auxiliary-model-based MILs algorithm is derived for pseudolinear models corresponding to output error moving average systems with colored noises.
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Gradient based and least-squares based iterative identification methods for OE and OEMA systems
TL;DR: Gradient based and least-squares based iterative identification algorithms are developed for output error (OE) and output error moving average (OEMA) systems that can produce highly accurate parameter estimation.