2021
DOI: 10.1049/cth2.12134
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Virtual tracking control of underwater vehicles based on error injection and adaptive gain

Abstract: An improved virtual tracking control scheme is proposed based on error injection and adaptive gain for underwater vehicles in the presence of a large initial tracking error and external disturbances. To relieve the effect caused by a large initial tracking error, the developed control scheme is achieved based on two closed‐loop systems. Specifically, a virtual closed‐loop system is constructed based on an approximate dynamic model of an underwater vehicle, while an actual closed‐loop system is built with a rea… Show more

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Cited by 4 publications
(3 citation statements)
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“…In the past decades, a host of remarkable control methods have been developed for trajectory tracking control of AUVs, such as backstepping control (BC), [7] adaptive control, [8][9][10] sliding mode control (SMC), [11][12][13] model predictive control (MPC), [14][15][16] fuzzy control, [17] neural networks control, [18] etc. Shen et al investigated the nonlinear model predictive control of AUVs, where a distributed implementation strategy was proposed to alleviate the computational burden by decomposing the original optimization problems into smaller size subproblems.…”
Section: Doi: 101002/adts202100445mentioning
confidence: 99%
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“…In the past decades, a host of remarkable control methods have been developed for trajectory tracking control of AUVs, such as backstepping control (BC), [7] adaptive control, [8][9][10] sliding mode control (SMC), [11][12][13] model predictive control (MPC), [14][15][16] fuzzy control, [17] neural networks control, [18] etc. Shen et al investigated the nonlinear model predictive control of AUVs, where a distributed implementation strategy was proposed to alleviate the computational burden by decomposing the original optimization problems into smaller size subproblems.…”
Section: Doi: 101002/adts202100445mentioning
confidence: 99%
“…In practice, the dynamics model of the AUV is not exactly known, so Equation ( 2) can be written as (10) where ΔM, ΔC(𝝂) and ΔD(𝝂) are unknown dynamic uncertainties.…”
Section: Kinematic and Dynamic Model Of Auvmentioning
confidence: 99%
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