Development of an Optimal Control Algorithm for the Course Movement of an Unmanned Vehicle

S. A. Kabanov, F. Mitin
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Abstract

The article presents an algorithm for controlling a ground unmanned vehicle. The main task is to obtain a solution to control problems that allows you to transfer an unmanned vehicle from the initial position to a given final position at a certain time. Currently, autonomous vehicles are being actively introduced in all areas. Including in Russia, you can find unmanned trucks on the federal highway. Given the development of microprocessor technology and the significant economic benefits of using unmanned vehicles, this task is relevant. A lot of research in the field of control of unmanned vehicles concerns the issue of their use in urban environments and on rough terrain. In this paper, we present a solution to the problem of optimal control of an unmanned vehicle using the maximum principle. The problem of optimal control is solved in a deterministic setting with an integro-terminal criterion. The solution of the two-point boundary value problem arising from the maximum principle was carried out using Newton’s method. The ranges of initial values of conjugate variables are obtained, which ensure the convergence of calculations. For the chosen mathematical model of the course movement of the car, solutions to the problem were obtained. The results of numerical simulation are presented, showing the possibility of using the proposed algorithm to control an unmanned vehicle under various initial and final conditions. The developed algorithm has been successfully applied in the presence of a penalty zone. The algorithm can be used when applying the concept of " flexible trajectories" in the tasks of controlling moving objects.
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开发无人飞行器航线移动的优化控制算法
本文提出了一种地面无人飞行器的控制算法。主要任务是获得控制问题的解决方案,使您能够在特定时间将无人驾驶车辆从初始位置转移到给定的最终位置。目前,无人驾驶汽车正在各个领域积极推广。包括在俄罗斯,你可以在联邦高速公路上找到无人驾驶卡车。考虑到微处理器技术的发展和使用无人驾驶车辆的显著经济效益,这项任务是相关的。无人驾驶车辆在城市环境和崎岖地形下的使用问题是无人驾驶车辆控制领域的研究热点。本文提出了一种利用极大值原理求解无人驾驶车辆最优控制问题的方法。在确定性条件下,利用积分终端准则解决了最优控制问题。用牛顿法求解了由极大值原理引起的两点边值问题。得到了共轭变量初值的取值范围,保证了计算的收敛性。对于所选择的汽车运动轨迹数学模型,得到了问题的解。最后给出了数值仿真结果,验证了该算法在不同初始和最终条件下控制无人驾驶车辆的可行性。该算法已成功应用于存在禁区的情况。该算法可用于将“柔性轨迹”概念应用于运动物体的控制任务中。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
Mekhatronika, Avtomatizatsiya, Upravlenie
Mekhatronika, Avtomatizatsiya, Upravlenie Engineering-Electrical and Electronic Engineering
CiteScore
0.90
自引率
0.00%
发文量
68
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