2021
DOI: 10.1007/s11071-021-07026-6
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Geometric finite-time inner-outer loop trajectory tracking control strategy for quadrotor slung-load transportation

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Cited by 28 publications
(9 citation statements)
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“…The quadrotor‐slung‐load system was commanded to follow a reference trajectory during 60 s, with the load initially located around x=0.5$$ x=0.5 $$ m, y=0.5$$ y=0.5 $$ m, and z=prefix−1.2$$ z=-1.2 $$ m, which means there is a substantial position error right from the get‐go, as illustrated in Figure 11. For analysis purposes, our proposed solution was compared to the techniques reported in References 9 and 11.…”
Section: Resultsmentioning
confidence: 99%
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“…The quadrotor‐slung‐load system was commanded to follow a reference trajectory during 60 s, with the load initially located around x=0.5$$ x=0.5 $$ m, y=0.5$$ y=0.5 $$ m, and z=prefix−1.2$$ z=-1.2 $$ m, which means there is a substantial position error right from the get‐go, as illustrated in Figure 11. For analysis purposes, our proposed solution was compared to the techniques reported in References 9 and 11.…”
Section: Resultsmentioning
confidence: 99%
“…From (11), we move on to the second derivative of p, which can be computed, based on (A8) and (A11b), as…”
Section: A2 Positioning Controlmentioning
confidence: 99%
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“…Numerous scholars have studied dynamic modeling of single-quadrotor slung a load by using the Newton’s method (Estevez et al, 2021; Gajbhiye et al, 2022; Yu et al, 2019; Yu et al, 2022a), Lagrangian method (Alkomy and Shan, 2021; Yang and Xian, 2019; Liang et al, 2019), and Kane’ method (Zhu and Huang, 2021; Zhu et al, 2022). However, operating a cooperative task with twin-sides coupled dynamics was not considered in these literatures because of the single quadrotor.…”
Section: Introductionmentioning
confidence: 99%
“…S. Harshavarthini uses Lyapunov-Krasovskii functional to design a finite-time fault-tolerant controller for the attitude of the QUAV [27]. S. Gajbhiye considered the finite-time control of the slung payload transportation of QUAV and proposed a geometric finite-time inner-outer loop control strategy [28]. Z. Wenwu uses the homogeneous theory to design the finite time position controller and the finite-time attitude controller of QUAV so that QUAV can realize hovering control in a finite time [29].…”
Section: Introductionmentioning
confidence: 99%