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首页> 外文期刊>Continental Shelf Research: A Companion Journal to Deep-Sea Research and Progress in Oceanography >Constrained coordinated path-following control for underactuated surface vessels with the disturbance rejection mechanism
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Constrained coordinated path-following control for underactuated surface vessels with the disturbance rejection mechanism

机译:受扰动排斥机构的受限机构表面容器的约束协调路径控制

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This note proposed a practical coordinated path-following algorithm for a group of underactuated surface vessels to achieve and maintain the desired formation pattern. The developed scheme consists of two envelopes. One is to stabilize the individual vessel to the virtual vessel moving along with the predefined path. The other is to synchronize the surge speed of virtual vehicles to guarantee the desired geometric formation. Within the design framework, a nonlinear disturbance observer (DOB) is constructed to estimate the lumped disturbance which includes the model uncertainty and the unknown disturbance. By virtue of the auxiliary system and the novel tan-type barrier Lyapunov function (BLF), the observer based control law is designed to eliminate the effect of the input and velocity constraints. Furthermore, on the basis of the undirected graph, the speed agreement is presented to ensure the motion synchronization of networked underactuated vessels. Compared with the existing results, the proposed algorithm is more applicable to the marine practice, e.g. the collaborative search and rescue scene. Through the Lyapunov analysis, it is proved that all the variables of the closed-loop system are with the uniform ultimate bounded stability. Finally, the scaling formation example and comparison simulation are conducted to illustrate the effective of the proposed algorithm.
机译:该说明提出了一种实用的协调路径,用于一组欠压表面容器,以实现和维持所需的形成图案。开发方案包括两个信封。一个是将单个血管稳定到虚拟血管和预定路径一起移动。另一种是使虚拟车辆的浪涌速度同步以保证所需的几何形成。在设计框架内,构建非线性干扰观察者(DOB)以估计集体扰动,包括模型不确定性和未知干扰。凭借辅助系统和新颖的棕褐色屏障Lyapunov函数(BLF),基于观察者的控制法旨在消除输入和速度约束的效果。此外,在无向图的基础上,提出了速度协议,以确保网络欠扰血管的运动同步。与现有结果相比,所提出的算法更适用于海洋实践,例如海洋实践。协作搜索和救援场景。通过Lyapunov分析,证明了闭环系统的所有变量都具有均匀的最终界限稳定性。最后,进行缩放形成示例和比较模拟以说明所提出的算法的有效性。

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