2022
DOI: 10.1007/s40314-022-01773-x
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Disturbance observer for uncertain Lipschitz nonlinear systems under multiple time-varying delays

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Cited by 3 publications
(2 citation statements)
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“…Now, using (44) , system (42) can be written in the following form Now from ( 46 ), if one replaces the matrix E of system ( 11 ) by the matrix E¯ and the uncertainty d ( t ) of system ( 11 ), by d¯(t) , then it is easy to see that systems ( 42 ) and ( 11 ) have the same form; thus, the proposed robust observer also work for system ( 42 ) with the presence of a time-varying delay in the output. The problem of long and multiple delays can be addressed as in Targui et al (2022); Ramírez-Rasgado et al (2021).…”
Section: Robust Observer Designmentioning
confidence: 99%
“…Now, using (44) , system (42) can be written in the following form Now from ( 46 ), if one replaces the matrix E of system ( 11 ) by the matrix E¯ and the uncertainty d ( t ) of system ( 11 ), by d¯(t) , then it is easy to see that systems ( 42 ) and ( 11 ) have the same form; thus, the proposed robust observer also work for system ( 42 ) with the presence of a time-varying delay in the output. The problem of long and multiple delays can be addressed as in Targui et al (2022); Ramírez-Rasgado et al (2021).…”
Section: Robust Observer Designmentioning
confidence: 99%
“…Yang et al 19 proposed an H ∞ observer for Lipschitz systems considering time-varying delays. Targui et al 20,21 designed a novel chain observer for nonlinear Lipschitz system, in which output time varying delays are considered. When the delay information can be estimated online, time delay systems can be better handled by using predictive control approaches.…”
Section: Introductionmentioning
confidence: 99%