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Multi-agent motion planning for nonlinear Gaussian systems

机译:非线性高斯系统的多主体运动规划

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In this paper, a multi-agent motion planner is developed for nonlinear Gaussian systems using a combination of probabilistic approaches and a rapidly exploring random tree (RRT) algorithm. A closed-loop model consisting of a controller and estimation loops is used to predict future distributions to manage the level of uncertainty in the path planner. The closed-loop model assumes the existence of a feedback control law that drives the actual system towards a nominal system. This ensures the uncertainty in the evolution does not grow significantly and the tracking errors are bounded. To trade conservatism with the risk of infeasibility and failure, we use probabilistic constraints to limit the probability of constraint violation. The probability of leaving the configuration space is included by using a chance constraint approach and the probability of closeness between two agents is imposed using an overlapping coefficient approach. We augment these approaches with the RRT algorithm to develop a robust path planner. Conflict among agents is resolved using a priority-based technique. Numerical results are presented to demonstrate the effectiveness of the planner.
机译:在本文中,使用概率方法和快速探索随机树(RRT)算法的组合为非线性高斯系统开发了多智能体运动计划器。由控制器和估计环组成的闭环模型用于预测将来的分布,以管理路径规划器中的不确定性级别。闭环模型假设存在一个反馈控制律,该律将实际系统推向名义系统。这样可以确保演变过程中的不确定性不会显着增加,并且跟踪误差是有限的。为了以不可行和失败的风险交易保守主义,我们使用概率约束来限制约束违反的可能性。通过使用机会约束方法来包括离开配置空间的可能性,并使用重叠系数方法来确定两个代理之间的接近概率。我们使用RRT算法扩充了这些方法,以开发健壮的路径规划器。使用基于优先级的技术可以解决代理之间的冲突。数值结果表明了规划器的有效性。

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