2020
DOI: 10.1007/s12555-019-0126-1
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Speed Control for the Pitching Axis of a Remote Sensing Camera Using an Improved Active Disturbance Rejection Controller

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Cited by 6 publications
(6 citation statements)
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“…Consequently, the traditional function is supposed to be optimized. A new nonlinear function proposed for the design of improved ESO is shown in [33], which can be improved further.…”
Section: Improved Extended State Observermentioning
confidence: 99%
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“…Consequently, the traditional function is supposed to be optimized. A new nonlinear function proposed for the design of improved ESO is shown in [33], which can be improved further.…”
Section: Improved Extended State Observermentioning
confidence: 99%
“…After completing the system transformation, some theorems, see [33] for details, are introduced to analyze stability of the designed system. Definition 1.…”
Section: Extended Circle Criteriamentioning
confidence: 99%
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“…It is well known that terminal sliding mode (TSM) provides better finite-time convergence characteristics, but the existing singularity problem limits the application of TSM. To solve the drawback, scholars have advanced nonsingular TSM (Liu et al, 2020b; Su and Zheng, 2020) and integral terminal sliding mode (ITSM) (Chen et al, 2021; Van et al, 2018). The sliding mode surface design method does not point out how the system state reaches the sliding mode surface.…”
Section: Introductionmentioning
confidence: 99%
“…Many researchers have worked on this problem since the years 1950s and 1960s, among whom can be cited as Aizerman (1947), with the well known Aizerman conjecture, and Krasovskii (1953), Popov (1961), and Kalman (1963). In a way, research on the Lurie’s problem took a bigger leap in the 1980s, when works began to appear that linked the problem to other areas and approaches such as neural networks (Liao and Yu, 2008; Pinheiro and Colón, 2019); complex network (Li et al, 2012); chaos and chaos synchronization (Kazemy and Farrokhi, 2017); convex approach to the Lurie problem (Gapski and Geromel, 1994); linear parameter varying (LPV) system (Yu and Liao, 2019); uncertain systems (Tan and Atherton, 2003); Integral Quadratic Constraints (IQC) and Zames-Falb multipliers (Carrasco et al, 2016); μ analysis (Abtahi and Yazdi, 2019; Lee and Juang, 2005); and more recently the application of Lurie’s problem in modern control systems such as Hopfield neural network controls (Pinheiro and Colón, 2021), modeling Alzheimer’s disease (Pinheiro and Colón, 2020), tracking differential extended state observer (Wang et al, 2020) and in control rates of the extended state observer (ESO) for speed control system for the pitching axis of a remote sensing camera (Liu, 2020). In addition to all these new lines of application and study of the Luries problem, its study remains current in the aeronautical field, as can be seen in Imani and Montazeri-Gh (2019).…”
Section: Introductionmentioning
confidence: 99%