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Enhancing Game-Theoretic Autonomous Car Racing Using Control Barrier Functions

机译:使用控制屏障功能增强游戏理论的自动赛车

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In this paper, we consider a two-player racing game, where an autonomous ego vehicle has to be controlled to race against an opponent vehicle, which is either autonomous or human-driven. The approach to control the ego vehicle is based on a Sensitivity-ENhanced NAsh equilibrium seeking (SENNA) method, which uses an iterated best response algorithm in order to optimize for a trajectory in a two-car racing game. This method exploits the interactions between the ego and the opponent vehicle that take place through a collision avoidance constraint. This game-theoretic control method hinges on the ego vehicle having an accurate model and correct knowledge of the state of the opponent vehicle. However, when an accurate model for the opponent vehicle is not available, or the estimation of its state is corrupted by noise, the performance of the approach might be compromised. For this reason, we augment the SENNA algorithm by enforcing Permissive RObust SafeTy (PROST) conditions using control barrier functions. The objective is to successfully overtake or to remain in the front of the opponent vehicle, even when the information about the latter is not fully available. The successful synergy between SENNA and PROST—antithetical to the notable rivalry between the two namesake Formula 1 drivers—is demonstrated through extensive simulated experiments.
机译:在本文中,我们考虑了一个两人赛车游戏,其中必须控制自主的自我车辆与对手的车辆进行竞赛,而对手车辆可以是自主的也可以是人为驱动的。控制自我车辆的方法基于灵敏度增强的纳什平衡寻求(SENNA)方法,该方法使用迭代的最佳响应算法来优化两人赛车游戏中的轨迹。该方法利用了自我和对手车辆之间通过避免碰撞约束发生的相互作用。这种博弈论控制方法依赖于具有准确模型和对对方车辆状态的正确认识的自我车辆。但是,如果没有针对对方车辆的准确模型,或者其状态的估计被噪声破坏,则进近性能可能会受到影响。因此,我们通过使用控制屏障函数强制执行许可鲁棒安全性(PROST)条件来增强SENNA算法。目的是即使在关于对方车辆的信息不完全可用的情况下,也能够成功超车或停留在对方车辆的前方。通过广泛的模拟实验证明了SENNA和PROST之间的成功协同作用(这与两个同名一级方程式赛车手之间的显着竞争是相对的)。

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