2017
DOI: 10.1007/s12555-016-0019-5
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Robustness design of a dynamic output-feedback decentralized controller using H ∞ synthesis and LMI paradigm

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Cited by 8 publications
(3 citation statements)
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“…Additionally, our adopted design method can generalize the results in [7,11,40,41] and can be effectively applied to the H ∞ model reference decentralized tracking control of the interconnected systems in discrete-time domain.…”
Section: N To Effectively Compute the Observation Gain Let Us Imentioning
confidence: 92%
“…Additionally, our adopted design method can generalize the results in [7,11,40,41] and can be effectively applied to the H ∞ model reference decentralized tracking control of the interconnected systems in discrete-time domain.…”
Section: N To Effectively Compute the Observation Gain Let Us Imentioning
confidence: 92%
“…Remark 1. The structure of nonlinearity, illustrated by equation (4), has been extensively used in the synthesis of decentralized control strategies for complex interconnected systems and can illustrate the nonlinear interconnection of numerous real processes as multi-machine power systems (Sun et al, 2006; Tlili, 2017b). In this paper, we do not fix the interconnection bound values but we try to maximize these bounds in order that the control structure will be applicable for a larger nonlinear coverage.…”
Section: System Description and Problem Statementmentioning
confidence: 99%
“…Decentralized robust control problems of large scale interconnected systems have been widely studied in the literature. In this context, several design approaches have been proposed and successfully applied to improve the transient stability, we can cite the feedback linearization technique (Wang et al, 1997; Wang and Hill, 2000), Hamiltonian techniques (Hill and Wang, 2000; Maschke et al, 2000; Wang et al, 2003; Xi et al, 2002), H ∞ synthesis (Tlili, 2017), guaranteed cost control approach (Rtibi et al, 2015), and sliding-mode control (Huerta et al, 2010; Yan et al, 2004). However, these researchers were limited to some special classes of nonlinear systems because there is no common method to investigate stability of general large scale interconnected systems, as it is known in the case of linear systems.…”
Section: Introductionmentioning
confidence: 99%