<![CDATA[ Control Theory & Applications, IET - new TOC ]]>
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TOC Alert for Publication# 4079545 2014December 18<![CDATA[Policy to cope with deadlocks and livelocks for flexible manufacturing systems using the max′-controlled new smart siphons]]>81616071616415<![CDATA[Finite-time energy-to-peak filtering for Markov jump repeated scalar non-linear systems with packet dropouts]]>81616171624291<![CDATA[Robust finite-time <italic>H</italic><sub>∞</sub> control for uncertain singular stochastic Markovian jump systems via proportional differential control law]]>H_{∞} control for a class of uncertain singular stochastic Markovian jump systems with partially unknown transition rates via proportional differential control law (PDLC). The uncertainties are not only in state matrices and input matrices but also in differential matrices. New sufficient conditions for the existence of mode-dependent PDLC are derived in the form of strict linear matrix inequalities, such that the closed-loop system of the singular stochastic Markovian jump system is not only stochastic finite-time stable but also satisfies a prescribed performance. Numerical examples are used to show the effectiveness of the proposed methods.]]>81616251638905<![CDATA[Decomposition approach to exponential synchronisation for a class of non-linear singularly perturbed complex networks]]>81616391647264<![CDATA[Global state feedback stabilisation for a class of more general high-order non-linear systems]]>81616481655280<![CDATA[Multiobjective controller design by solving a multiobjective matrix inequality problem]]>81616561665590<![CDATA[Consensus in Markovian jump second-order multi-agent systems with random communication delay]]>81616661675453<![CDATA[Online approximate optimal control for affine non-linear systems with unknown internal dynamics using adaptive dynamic programming]]>81616761688624<![CDATA[Disturbance-observer-based control & ℋ<sub>∞</sub> control for non-linear Markovian jump singular systems with multiple disturbances]]>∞ control] for Markovian jump singular systems with non-linearity and two types of disturbances (the first is generated by an exogenous system and the latter is norm-bounded). The authors' attention is focused on the design of a disturbance observer to estimate the first disturbance, and then on constructing a composite hierarchical control scheme such that the solution to the composite system is unique and exists, the composite system can be guaranteed to be stochastically admissible, and different types of disturbances can be attenuated and rejected simultaneously. By constructing a proper stochastic Lyapunov-Krasovskii functional, sufficient conditions for the existence of the desired DOBCs are established. Finally, a numerical eEEExample is provided to show the effectiveness of the proposed approaches.]]>81616891697317<![CDATA[Multi-Step probabilistic sets in model predictive control for stochastic systems with multiplicative uncertainty]]>81616981706344<![CDATA[New results on stability analysis and stabilisation of networked control system]]>816170717151199<![CDATA[A nonmonotonically decreasing relaxation approach of Lyapunov functions to guaranteed cost control for discrete fuzzy systems]]>81617161722198<![CDATA[New kernel independent and principal components analysis-based process monitoring approach with application to hot strip mill process]]>k nearest neighbour data description-based technique is employed into the kernel ICA-PCA for monitoring the variations occurring in the independent and principal components, whereas traditional Q statistic is employed to reflect the disturbance in the residuals. All of their thresholds will be determined by a new emerging bootstrap-based technique. The applicability of the new scheme is represented via hot strip mill process dataset recorded in the iron and steel company.]]>816172317311276<![CDATA[Time optimisation problem for switched stochastic systems with multi-switching times]]>81617321740396<![CDATA[Consensus of delayed multi-agent systems by reduced-order observer-based truncated predictor feedback protocols]]>81617411751775<![CDATA[Necessary and sufficient conditions for distributed containment control of multi-agent systems without velocity measurement]]>816175217591059<![CDATA[Linear time-varying control of the vibrations of flexible structures]]>816176017681775