2004
DOI: 10.1080/00207170310001643249
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Sliding mode state observation for non-linear systems

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Cited by 100 publications
(81 citation statements)
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“…The gain should be designed such that it meets the two conditions (21) and (34) and the Lyapunov condition (17). If there are no disturbances in the system, the gain design of the subsystem (8) will be similar to the result of Thau's observer [26].…”
Section: Design Of Gain L Wmentioning
confidence: 99%
“…The gain should be designed such that it meets the two conditions (21) and (34) and the Lyapunov condition (17). If there are no disturbances in the system, the gain design of the subsystem (8) will be similar to the result of Thau's observer [26].…”
Section: Design Of Gain L Wmentioning
confidence: 99%
“…The method is based on a state transformation matrix. From the structure of the sliding feedback injection gains (8) we can conclude that the hyperplane in the error space is S = {e(t) ∈ R n : FCe = 0}. The matrix F ∈ R m×p is scaling design parameter and therefore by choice can be chosen to be full row rank.…”
Section: Synthesis Of the Error System In The Sliding Modementioning
confidence: 99%
“…The gain matrices of the sliding mode observer are characterized using the solution of the LMI existence condition which does not suffer from complexity. Sliding mode observer design for a class of nonlinear systems in which the nonlinear part satisfies the Lipschitz condition, whilst the uncertain part is bounded, was addressed by [8].…”
Section: Introductionmentioning
confidence: 99%
“…The SMO has a unique feature of generating sliding mode on the error between the measured plant output and the observed output. The effectiveness of the methodology for the observer design for nonlinear systems was considered in [23]- [26]. Most recently, Spurgeon describes an overview of linear and nonlinear SMOs in her survey paper [27].…”
mentioning
confidence: 99%