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On hands-off trajectory generation for a two-wheeled rover based on $L^{1}/L^{2}$-optimal control

机译:基于 $ L ^ {1} / L ^ {2} $ -最优控制的两轮流浪者的放手轨迹生成

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In this paper, we propose a method for a two-wheeled rover, which generates a trajectory whose curvature is sparse, that is, the desired trajectory is mostly linear. Such a trajectory can be obtained by sparse control minimizing the L1 -norm of the angular velocity input. We call this trajectory a hands-off trajectory. The proposed method is based on L1/L2- optimal control. In the method, we use the cost function consisting of the L1 -norm of the angular velocity input and the L2 -norm of all the inputs of the system. Minimizing it leads to a sparse control on a rover angle, which means that the generated trajectory is mostly linear. Then, a rover can track it easily. For obtaining the optimal control input in a numerically stable manner, we propose an algorithm based on the continuation method. The effectiveness of the proposed method is demonstrated by numerical simulations.
机译:在本文中,我们提出了一种用于两轮流动站的方法,该方法生成曲率稀疏的轨迹,即所需的轨迹大部分是线性的。通过使L最小化的稀疏控制可以获得这样的轨迹 1 -角速度输入的范数。我们称该轨迹为放手轨迹。所提出的方法基于L 1 /升 2 -最佳控制。在该方法中,我们使用由L组成的成本函数 1 -角速度输入和L的范数 2 -规范系统的所有输入。最小化它会导致对流动站角度的控制稀疏,这意味着生成的轨迹大部分是线性的。然后,流动站可以轻松地对其进行跟踪。为了以数值稳定的方式获得最优控制输入,我们提出了一种基于连续方法的算法。数值仿真证明了该方法的有效性。

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