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A dynamic programming approach for the control of autonomous vehicles on planar motion

机译:一种动态规划方法,用于控制平面运动的自主车辆

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The problem of path following for autonomous vehicles under adversarial behavior is considered. The objective is to keep the cross-track error to the reference path inside a given tolerance interval. The adversarial behavior models system uncertainty and unknown or poorly estimated bounded disturbances. The first step to that objective is the computation of an invariant set, namely the maximal set of states that the vehicle may enter while ensuring that the cross-track error will never exceed the tolerance interval. This is done through dynamic programming. Two modes of operation are then considered: when the vehicle is inside the invariant set, the objective is to stay inside it while minimizing a combination of the actuation effort and cross-track error; otherwise, the objective becomes to reach the invariant set in minimum time. Each mode corresponds to a different optimal control problem which is dealt independently; thus, each mode has a corresponding control law. We discuss efficient ways of computing and implementing those control laws on currently available computational systems. For the purpose of the dynamic programming approach, the autonomous vehicles are modeled as an unicycle. Simulations with a six degree of freedom nonlinear model of an autonomous submarine are performed in order to illustrate the robustness of the control strategy.
机译:考虑了对抗性行为下自治车辆的路径问题。目标是将交叉轨道误差保持在给定公差间隔内的参考路径。对抗性行为模型系统不确定性和未知或估计差的有界障碍。该目标的第一步是计算不变集的计算,即车辆可以在确保交叉轨误差永远不会超过公差间隔的同时输入的最大状态。这是通过动态编程完成的。然后考虑两种操作模式:当车辆在不变集内时,目标是保持内部,同时最小化致动工作和交叉轨误差的组合;否则,目标变为达到最短时间的不变集。每个模式对应于独立处理的不同的最佳控制问题;因此,每个模式具有相应的控制法。我们讨论了有效的计算和实施当前可用的计算系统的控制法律方式。出于动态编程方法的目的,自动车辆被建模为单轮脚步。进行具有六程度的自主潜艇自由非线性模型的模拟,以说明控制策略的稳健性。

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