P
Peng Shi
Researcher at University of Adelaide
Publications - 1601
Citations - 80441
Peng Shi is an academic researcher from University of Adelaide. The author has contributed to research in topics: Control theory & Nonlinear system. The author has an hindex of 137, co-authored 1371 publications receiving 65195 citations. Previous affiliations of Peng Shi include Harbin Engineering University & Harbin University of Science and Technology.
Papers
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Influence of land use and land cover patterns on seasonal water quality at multi-spatial scales
TL;DR: In this paper, the relationship between land use patterns and water quality was analyzed across multiple-scales using redundancy analysis, and it was shown that urban land had a higher positive relationship with degraded water quality at small scales than at large scales, whereas agricultural land displayed opposite scale effects.
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Reliable Filtering With Strict Dissipativity for T-S Fuzzy Time-Delay Systems
TL;DR: In this paper, a sufficient condition of reliable dissipativity analysis is proposed for T-S fuzzy systems with time-varying delays and sensor failures and a reliable filter with strict dissipativity is designed by solving a convex optimization problem, which can be efficiently solved by standard numerical algorithms.
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Neural-Network-Based Decentralized Adaptive Output-Feedback Control for Large-Scale Stochastic Nonlinear Systems
TL;DR: It is shown that the designed controller can guarantee all the signals in the closed-loop system to be semiglobally uniformly ultimately bounded in a mean square.
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Robust Adaptive Sliding-Mode Control for Fuzzy Systems With Mismatched Uncertainties
TL;DR: This paper is devoted to design adaptive sliding-mode controllers for the Takagi-Sugeno (T--S) fuzzy system with mismatched uncertainties and exogenous disturbances with linear-matrix inequalities.
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Filtering on sampled-data systems with parametric uncertainty
TL;DR: It has been shown that the above robust H/sub /spl infin//-filtering problem can be solved in terms of differential Riccati inequalities with finite discrete jumps.