2014
DOI: 10.1002/asjc.1053
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Trajectory Linearization Control Based Output Tracking Method for Nonlinear Uncertain System Using Linear Extended State Observer

Abstract: In this paper, a trajectory linearization control based control law using a linear extended state observer (LESO) is proposed for the output tracking problem of a nonlinear system with uncertainties. First, based on the tracking error dynamics derived by Taylor expansion for the original nonlinear system along the desired trajectory, a feedback linearization (FL) based control law is designed to stabilize a linear time‐varying (LTV) system. To reduce the controller performance sensitive to uncertainties, with … Show more

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Cited by 15 publications
(7 citation statements)
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“…Therefore, to improve the accuracy of the control-oriented air-feed system model, a linear extended state observer (ESO) [26,27] is applied to estimate d(t). Therefore, to improve the accuracy of the control-oriented air-feed system model, a linear extended state observer (ESO) [26,27] is applied to estimate d(t).…”
Section: Disturbance Observermentioning
confidence: 99%
“…Therefore, to improve the accuracy of the control-oriented air-feed system model, a linear extended state observer (ESO) [26,27] is applied to estimate d(t). Therefore, to improve the accuracy of the control-oriented air-feed system model, a linear extended state observer (ESO) [26,27] is applied to estimate d(t).…”
Section: Disturbance Observermentioning
confidence: 99%
“…Although the observer technology has been widely used in manipulator control, most of the observers in this stage are based on linear models or linear systems [17], [18]. To estimate uncertain perturbations, many new methods are proposed for observer design [19]- [22]. By reducing the sensitivity of the controller to uncertainty, [23]- [27] propose solutions from different perspectives.…”
Section: Introductionmentioning
confidence: 99%
“…El control por linealización de trayectoria (TLC) es una técnica nueva que combina inversión dinámica de lazo abierto y una realimentación lineal variante en el tiempo (LTV) lo cual garantiza que la salida alcance estabilidad exponencial a lo largo de la trayectoria de referencia (Xingling and Honglun (2016)). Por este motivo la técnica TLC, capaz de rechazar perturbaciones en forma natural, se ha aplicado en elárea militar en el problema de seguimiento de trayectorias en misiles (ver, p. ej.…”
Section: Introductionunclassified