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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Event-based mixed ℋ∞ and passive filtering for discrete singular stochastic systems
TL;DR: This work first derive a network-induced delay discrete error singular stochastic network model, and with the help of event-triggered method and Stochastic Lyapunov function scheme, sufficient conditions are established such that the resulting error stochastics model is regular, causal, stochastically mean-square stable with a mixed and passivity performance index.
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Robust adaptive constrained boundary control for a suspension cable system of a helicopter
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Two novel cocrystals of lamotrigine with isomeric bipyridines and in situ monitoring of the cocrystallization
Shichao Du,Yan Wang,Songgu Wu,Bo Yu,Peng Shi,Lin Bian,Dejiang Zhang,Jie Hou,Jingkang Wang,Junbo Gong +9 more
TL;DR: Process analytical technologies including focused beam reflectance measurement and attenuated total reflectance Fourier Transform Infrared and HPLC analysis showed that the dissolution rate and the solubility of the two novel cocrystals were both improved.
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H ∞ control of non-linear dynamic systems: a new fuzzy delay partitioning approach
TL;DR: In this article, the problem of robust H infin control for Takagi-Sugeno (T-S) fuzzy systems with norm-bounded parameter uncertainties and a time delay in the state is investigated.
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New upper solution bounds for perturbed continuous algebraic Riccati equations applied to automatic control
TL;DR: In this paper, upper matrix bounds for the perturbation of the stabilizing solution of the continuous algebraic Riccati equation (CARE) are derived for the case when one, or all the coefficient matrices are subject to small perturbations.