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Design, analysis and experimental validation of a robust nonlinear path following controller for marine surface vessels

机译:海洋表面船舶鲁棒非线性路径跟随控制器的设计,分析和实验验证

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摘要

The problem of path following for marine surface vessels using the rudder angle is addressed in this paper. A four-degree-of-freedom nonlinear surface vessel model, together with the Serret-Frenet equations, is introduced to describe the ship dynamics and path following error dynamics. While similar models have been used and reported in the literature for path following control algorithm development, the novelty of the approach presented in this work lies in the following aspects. (a) The back-stepping nonlinear controller design is based on feedback dominance, instead of feedback linearization and nonlinearity cancelation; (b) additional design parameters are employed in the Lyapunov function that lead to simplification of the controller in the design procedure and normalization of different variables in the Lyapunov function to improve the controller performance; (c) relying on feedback dominance and the introduction of the additional parameters in the Lyapunov function, the resulting controller is almost linear, with very benign nonlinearities allowing for analysis and evaluation; and (d) the performance of the nonlinear controller, in terms of path following, is analyzed for robustness in the presence of model uncertainties. The simulation results are presented to verify and illustrate the analytic development and the effectiveness of the resulting control against rudder saturation and rate limits, and delays in the control execution, as well as measurement noises. Furthermore, the control design is validated by experimental results conducted in a tank using a model ship.
机译:本文解决了使用舵角的水面船只的路径跟踪问题。引入了四自由度非线性水面舰船模型以及Serret-Frenet方程,以描述船舶动力学和路径跟随误差动力学。尽管在路径跟踪控制算法开发中使用了相似的模型并在文献中进行了报道,但本文提出的方法的新颖之处在于以下几个方面。 (a)后退非线性控制器的设计基于反馈优势,而不是反馈线性化和非线性抵消; (b)在Lyapunov函数中采用了其他设计参数,从而简化了控制器的设计过程,并对Lyapunov函数中不同变量进行了归一化,以提高控制器性能; (c)依靠反馈优势和在Lyapunov函数中引入其他参数,最终的控制器几乎是线性的,具有非常良性的非线性,可以进行分析和评估; (d)在存在模型不确定性的情况下,分析了非线性控制器在路径跟随方面的性能的鲁棒性。给出了仿真结果,以验证和说明针对舵的饱和度和速率限制,控制执行中的延迟以及测量噪声而产生的控件的分析开发和有效性。此外,通过使用模型船在坦克中进行的实验结果验证了控制设计。

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