2014
DOI: 10.1155/2014/284216
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Terminal Sliding Mode Control of Mobile Wheeled Inverted Pendulum System with Nonlinear Disturbance Observer

Abstract: A terminal sliding mode controller with nonlinear disturbance observer is investigated to control mobile wheeled inverted pendulum system. In order to eliminate the main drawback of the sliding mode control, "chattering" phenomenon, and for compensation of the model uncertainties and external disturbance, we designed a nonlinear disturbance observer of the mobile wheeled inverted pendulum system. Based on the nonlinear disturbance observer, a terminal sliding mode controller is also proposed. The stability of … Show more

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Cited by 17 publications
(3 citation statements)
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“…represents the inaccurately built inertia matrix. The disappeared items of the dynamics are considered unknown and are included into the unknown disturbance as follows DðtÞ ¼ dðtÞ À CðqðtÞ; _ q ðtÞÞ _ q ðtÞ À GðqðtÞÞ À MðqðtÞÞ À M ðqðtÞÞ Â Ã € q ðtÞ À d p ðtÞ (28) which needs to be estimated. Since € q ðtÞ is unmeasurable, we use € q d ðtÞ instead for an approximation in equation ( 28).…”
Section: Simulationsmentioning
confidence: 99%
See 1 more Smart Citation
“…represents the inaccurately built inertia matrix. The disappeared items of the dynamics are considered unknown and are included into the unknown disturbance as follows DðtÞ ¼ dðtÞ À CðqðtÞ; _ q ðtÞÞ _ q ðtÞ À GðqðtÞÞ À MðqðtÞÞ À M ðqðtÞÞ Â Ã € q ðtÞ À d p ðtÞ (28) which needs to be estimated. Since € q ðtÞ is unmeasurable, we use € q d ðtÞ instead for an approximation in equation ( 28).…”
Section: Simulationsmentioning
confidence: 99%
“…To extend the number of degrees of freedom into n , a more general NDO based on a linear matrix inequality (LMI) is proposed by Mohammadi 21 23 Nevertheless, the predefined condition that the product of the observer gain matrix and inertia matrix is constant matrix, inevitably restricts the options of observer gain in applications. And the above drawbacks continue in the following literature, 24 28 until 29,30 which modify the structure of the NDO to relax the restriction of the observer gain. However, the observer gain in Qiao et al 29 is a constant for easier analysis by Lyapunov theory, rather than a more general matrix.…”
Section: Introductionmentioning
confidence: 99%
“…Underactuation can be met in: (1) mobile manipulators carrying out cooperative tasks, (2) fixedbase robots that manipulate elastically deformable objects. [9][10][11][12][13][14] Underactuated closed-chain robotic systems, containing fewer actuators than the degrees of freedom have little been studied. This is mainly due to high nonlinear nature of the associated dynamic model and the complexity in the controller's design.…”
Section: Introductionmentioning
confidence: 99%