2016
DOI: 10.1016/j.isatra.2016.02.023
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Finite-time tracking control of n th-order chained-form non-holonomic systems in the presence of disturbances

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Cited by 73 publications
(38 citation statements)
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“…The results of Brockett (1983) certainly triggered the interest of the research community on different stabilization and tracking control problems for nonholonomic systems and, in accordance with Lizárraga (2004), available results apply either to the set-point control problem -see e.g. Astolfi (1996); Bayat, Mobayen, and Javadi (2016), to the so-called parking control problem -see e.g. Lee, Song, Lee, and Teng (2001); Morin and Samson (2003), or to other kinds of restricted time-varying trajectoriessee e.g.…”
Section: Introductionmentioning
confidence: 97%
“…The results of Brockett (1983) certainly triggered the interest of the research community on different stabilization and tracking control problems for nonholonomic systems and, in accordance with Lizárraga (2004), available results apply either to the set-point control problem -see e.g. Astolfi (1996); Bayat, Mobayen, and Javadi (2016), to the so-called parking control problem -see e.g. Lee, Song, Lee, and Teng (2001); Morin and Samson (2003), or to other kinds of restricted time-varying trajectoriessee e.g.…”
Section: Introductionmentioning
confidence: 97%
“…Other learning rules were applied to the nominal input gain matrix of the TD estimation [30]- [31] or focused on the driving gains [28] for minimizing the control errors. Various versions of the sliding-mode control (SMC) policies associated with robust-gain estimation or disturbance observers were successfully applied to mechatronic systems [32][33]. Flexibility of the controller operation has been improved but the terminal or supertwisting SMC schemes provided excellent control performances only in mall-attraction regions around the origin.…”
Section: Introductionmentioning
confidence: 99%
“…To this aim, an integral sliding mode control method combined with an inverse optimal controller was designed using Sontag-type formula to achieve robust asymptotic convergence to the desired position and attitude. Recently, finite-time SMC approaches have been developed and applied to different practical applications such as mobile robots and satellite attitude tracking problems which guarantees the finite-time stability and convergence (see, e.g., [23][24][25]). In [23] a finite-time controller is proposed and shown that the desired attitude can be tracked in finite time only in the absence of disturbances while it is verified that in the presence of external disturbances the tracking errors can only reach a region around the origin in finite time.…”
Section: Introductionmentioning
confidence: 99%