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Neural Networks-Based Sliding Mode Fault-Tolerant Control for High-Speed Trains With Bounded Parameters and Actuator Faults

机译:具有约束参数和执行器故障的高速列车的基于神经网络的滑模容错控制

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摘要

In this paper, novel adaptive fault-tolerant control (FTC) algorithms are put forward to address the position and velocity tracking control problems of high-speed trains (HSTs). The basic running resistances, additional resistances and interactive forces between the connected carriages are taken into account. On account of the system uncertainties, a novel multidimensional sliding mode surface with time-varying parameters estimated by the adaptive technique is proposed. And neural networks (NNS) are made use of approximating the additional resistances viewed as a bounded disturbance. Two cases for system parameters are taken into consideration: 1) Parameters with unknown boundary are unknown; 2) Parameters with known upper and lower boundary are unknown. As for the former, the unknown parameters are formulated via formal mathematical expression with indicator functions and the adaptive technique is introduced; As for the latter, a continuous functions related to the above multidimensional sliding mode surface is defined and the adaptive technique with Project functions is designed, which guarantees saturation characteristics of the presented controller. The closed-loop system stability can be proved by means of the Lyapunov theory and the feasibility and effectiveness of the presented control schemes can be revealed via simulation experiments.
机译:为了解决高速列车的位置和速度跟踪控制问题,本文提出了新颖的自适应容错控制算法。考虑了基本运行阻力,附加阻力和所连接滑架之间的相互作用力。鉴于系统的不确定性,提出了一种采用自适应技术估计时变参数的新型多维滑模面。神经网络(NNS)用于近似被视为有界干扰的附加电阻。考虑系统参数的两种情况:1)具有未知边界的参数是未知的; 2)具有已知上下边界的参数是未知的。对于前者,未知参数通过具有指标函数的形式化数学表达式来表示,并引入了自适应技术。对于后者,定义了与上述多维滑模面相关的连续函数,并设计了具有Project函数的自适应技术,从而保证了所提出控制器的饱和特性。利用李雅普诺夫理论证明了闭环系统的稳定性,并通过仿真实验证明了所提出控制方案的可行性和有效性。

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