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Scalable multirotor UAV trajectory planning using Mixed integer linear programming

机译:使用混合整数线性规划的可扩展多旋翼无人机航迹规划

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摘要

Trajectory planning using Mixed Integer Linear Programming (MILP) is a powerful approach because vehicle dynamics and other constraints can be taken into account. However, it is currently severely limited by poor scalability. This paper presents a new approach which improves the scalability regarding the amount of obstacles and the distance between the start and goal positions. While previous approaches hit computational limits when the problem contains tens of obstacles, our approach can handle tens of thousands of polygonal obstacles successfully on a typical consumer computer. This performance is achieved by dividing the problem into many smaller MILP subproblems using two sets of heuristics. Each subproblem models a small part of the trajectory. The subproblems are solved in sequence, gradually building the desired trajectory. The first set of heuristics generate each subproblem in a way that minimizes its difficulty, while preserving stability. The second set of heuristics select a limited amount obstacles to be modeled in each subproblem, while preserving consistency. To demonstrate that this approach can scale enough to be useful in real, complex environments, it has been tested on maps of two cities with trajectories spanning over several kilometers.
机译:使用混合整数线性规划(MILP)进行轨迹规划是一种强大的方法,因为可以考虑车辆动力学和其他约束。但是,当前它由于可伸缩性差而受到严重限制。本文提出了一种新方法,该方法提高了有关障碍物数量以及起点和目标位置之间距离的可伸缩性。当问题包含数十个障碍时,尽管先前的方法达到了计算极限,但我们的方法可以在典型的消费计算机上成功处理成千上万个多边形障碍。通过使用两组启发式方法将问题分解为许多较小的MILP子问题,可以实现此性能。每个子问题都为轨迹的一小部分建模。依次解决子问题,逐步建立所需的轨迹。第一组试探法以最小化其难度的方式生成每个子问题,同时保持稳定性。第二组启发式方法选择了每个子问题中要建模的有限数量的障碍,同时保持了一致性。为了证明这种方法可以扩展到足以在真实,复杂的环境中使用的效果,已经在轨迹跨越几公里的两个城市的地图上进行了测试。

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