2019
DOI: 10.1177/1729881419829961
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Global fast terminal sliding mode control based on radial basis function neural network for course keeping of unmanned surface vehicle

Abstract: A scheme to solve the course keeping problem of the unmanned surface vehicle with nonlinear and uncertain characteristics and unknown external disturbances is investigated in this article. The chattering existing in global fast terminal sliding mode controller in solving the course keeping problem of the unmanned surface vehicle with external disturbance is analyzed. To reduce the chattering and eliminate the influence of the unknown disturbance, an adaptive global fast terminal sliding mode controller based o… Show more

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Cited by 15 publications
(9 citation statements)
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“…The problem of course keeping control is highly non-linear in nature and has been studied from a perspective of observed disturbance control using sliding mode control (SMC) approach. The SMC problem for USVs, subjected to, higher order non linear operational disturbances, have been studied with varying control approaches like sliding mode [3][4][5][6]; fuzzy sliding mode [7]; proportional derivative fuzzy [8]; backstepping [9][10][11][12]; backstepping with adaptive radial basis function neural network [13]; sine function-based non-linear feedback [14]; hyperbolic tangent based nonlinear control [15]; sigmoid based nonlinear control [16]; function adaptive neural path following control [17]; model predictive control [18,19]; eventtriggered control approach [20] and non-linear feedback power functions [21].…”
Section: State Of the Artmentioning
confidence: 99%
“…The problem of course keeping control is highly non-linear in nature and has been studied from a perspective of observed disturbance control using sliding mode control (SMC) approach. The SMC problem for USVs, subjected to, higher order non linear operational disturbances, have been studied with varying control approaches like sliding mode [3][4][5][6]; fuzzy sliding mode [7]; proportional derivative fuzzy [8]; backstepping [9][10][11][12]; backstepping with adaptive radial basis function neural network [13]; sine function-based non-linear feedback [14]; hyperbolic tangent based nonlinear control [15]; sigmoid based nonlinear control [16]; function adaptive neural path following control [17]; model predictive control [18,19]; eventtriggered control approach [20] and non-linear feedback power functions [21].…”
Section: State Of the Artmentioning
confidence: 99%
“…Radial basis function (RBF) is a numerical method for solving the interpolation problems. 16 It uses symmetric functions to transform the multivariate data approximation problems into the essentially unified approximation problems. In 1988, Broomhead and Lowe proposed an RBF-based neural network, which can approximate any continuous function with arbitrary accuracy and have a very fast learning convergence rate.…”
Section: Residual Correction Modeling and Data Acquisition Based On Rmentioning
confidence: 99%
“…Moreover, the design of the DSC method depends on local errors of the system, which makes the control system robust to system's uncertainties, but the control performance of the controller is easily affected by the perturbation of the system's parameters. Sliding-mode control [25][26][27][28][29][30][31] has strong robustness to unmodeled dynamics of nonlinear systems. Liu et al [32] constructed a nonlinear gain function and proposed an improved DSC strategy with sliding-mode control for a class of nonlinear systems to enhance the non-fragility of the control law.…”
Section: Introductionmentioning
confidence: 99%