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Enhanced dynamic fuzzy sliding mode controller for autonomous underwater vehicles

机译:自主水下车辆增强动态模糊滑模控制器

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The problem of depth control for autonomous underwater vehicles (AUV's) is addressed in this study. So far, control of an AUV is a challenging problem due to the highly non-linear dynamics, uncertain parameters and unpredictable external disturbances. For this reason, high performance depth control system for an AUV usually should have the capacities of learning and adaptation to the time-varying dynamics of the nonlinear model. A newly designed enhanced dynamic fuzzy sliding mode controller (EDFSMC) is proposed to track periodic commands in vertical plane. The tracking performance is improved with help of fuzzy adaptive tuner, which is applied to shift input-output membership functions of fuzzy sliding mode control (FSMC) algorithm. In this novel approach, two supervisory fuzzy systems are employed to vary width of boundary layer and to tune the support of output singleton functions. Due to the first fuzzy supervisory system, piecewise nonlinear sliding surface is designed and the second one is used to adaptively tune and shift support of output membership functions on universe of control with exponential function based gain. The proposed scheme possesses the salient advantages as simple control framework, free from chattering, stable tracking control performance, and robust to uncertainties. By choosing an adequate Lyapunov candidate function, the system's stability is proven. The effectiveness of this design control method is demonstrated by means of numerical simulations. The significant improvement is observed for tracking performance of AUV in vertical plane.
机译:本研究解决了自主水下车辆(AUV)的深度控制问题。到目前为止,由于高度线性动力学,不确定的参数和不可预测的外部干扰,控制AUV的控制是一个具有挑战性的问题。因此,AUV的高性能深度控制系统通常应具有学习和适应非线性模型的时变动态的能力。建议新设计的增强型动态模糊滑模控制器(EDFSMC)以跟踪垂直平面中的周期性命令。随着模糊自适应调谐器的帮助,可以提高跟踪性能,其应用于模糊滑模控制(FSMC)算法的换档输入输出隶属函数。在这种新方法中,使用两个监控模糊系统来改变边界层的宽度并调整输出单格子函数的支持。由于第一个模糊监控系统,设计了分段非线性滑动表面,第二个是用基于指数函数的增益的控制宇宙的宇宙宇宙的自动调谐和移位支持。该方案具有简单控制框架的显着优势,免于抖动,稳定的跟踪控制性能,以及对不确定性的鲁棒性。通过选择充足的Lyapunov候选函数,证明了系统的稳定性。通过数值模拟证明了这种设计控制方法的有效性。在垂直平面中跟踪AUV的性能,观察到显着改进。

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