2021
DOI: 10.3390/app11167615
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Evaluation of Linearization Methods for Control of the Pendubot

Abstract: The aim of this paper is to test the usefulness of a new approach based on partial feedback linearization to control the Pendubot. The control problem stated in the article is to stabilize the Pendubot in the upright position. In particular, properties of the closed-loop system and the zero dynamics are investigated and illustrated by results of simulations. Next, the performance of a hybrid-like controller in the case of input saturation is evaluated by conduction extensive simulation trails. The experimental… Show more

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Cited by 7 publications
(3 citation statements)
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“…The ideas developed in this sub-chapter are based on several papers which deal with a class of underactuated mechanical systems (Aminsafaee and Shafiei, 2020;Hoang et al, 2020;Lee et al, 2014;Parulski et al, 2021;Spong, 1994;Tuan et al, 2012Tuan et al, , 2013. However, unlike the studies that use the partial feedback linearization to stabilize underactuated mechanical systems, in this work, there is no need to evaluate the internal dynamics (and zero dynamics) of the underactuated system under analysis.…”
Section: Nonlinear Control: Partial Feedback Linearizationmentioning
confidence: 99%
“…The ideas developed in this sub-chapter are based on several papers which deal with a class of underactuated mechanical systems (Aminsafaee and Shafiei, 2020;Hoang et al, 2020;Lee et al, 2014;Parulski et al, 2021;Spong, 1994;Tuan et al, 2012Tuan et al, , 2013. However, unlike the studies that use the partial feedback linearization to stabilize underactuated mechanical systems, in this work, there is no need to evaluate the internal dynamics (and zero dynamics) of the underactuated system under analysis.…”
Section: Nonlinear Control: Partial Feedback Linearizationmentioning
confidence: 99%
“…In addition to UMS, many types of pendulums are often used in research, such as The Furuta pendulum or rotational inverted pendulum [29] it is a prototype underactuated nonlinear system used as a test bed for various control schemes [30], the inertia-wheel pendulum [31], the acrobat and pendubot [32], and the rotating pendulum [33], the cart pole system [34], the BBS [35], the ball and balancer system [36], the translational oscillator with a rotational actuator TORAsystem [37], and many others. Focusing on control-an observer-based nonlinear robust controller for the BBS has been successfully developed [38].…”
Section: Introductionmentioning
confidence: 99%
“…Although, the linear approximation of the Pendubot at an equilibrium point is controllable, the system is not fully linearizable using state and input transformations. Furthermore, as discussed precisely in [30], there are also significant obstructions in the application of the partial linearization approach, while this method cannot be directly employed for stabilization due to the presence of singular points [31].…”
Section: Introductionmentioning
confidence: 99%