慢下来,挪过去:自动驾驶汽车责任敏感安全模型的正式验证、改进和测试案例研究

On Tap Pub Date : 2023-05-15 DOI:10.48550/arXiv.2305.08812
Megan Strauss, Stefan Mitsch
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引用次数: 0

摘要

技术进步给我们带来了希望,让我们的驾驶不会出现人为失误,减少汽车排放,并通过未来的自动驾驶汽车简化日常任务。确保这些车辆的安全对这一领域的继续发展非常重要。本文形式化了自动驾驶汽车责任敏感安全模型(Responsibility-Sensitive Safety model, RSS),并在纵向上证明了该模型的安全性和最优性。我们利用混合系统定理证明器KeYmaera X将RSS形式化为具有不确定性控制选择和连续运动模型的混合系统,并证明无碰撞。然后,我们通过细化证明说明RSS的实用性,将已验证的不确定性控制信封转变为确定性控制信封,并进一步验证Python的编译。改进和编译是安全的;结果,正式模型的安全证明转移到已编译的代码中,而在测试未验证模型的代码时发现的反例转移回来。生成的Python代码允许在模拟中测试遵循RSS运动模型的汽车的行为,使用源自正式模型的监视器测量模型和模拟之间的一致性,并将模拟中的反例报告给正式模型。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Slow Down, Move Over: A Case Study in Formal Verification, Refinement, and Testing of the Responsibility-Sensitive Safety Model for Self-Driving Cars
Technology advances give us the hope of driving without human error, reducing vehicle emissions and simplifying an everyday task with the future of self-driving cars. Making sure these vehicles are safe is very important to the continuation of this field. In this paper, we formalize the Responsibility-Sensitive Safety model (RSS) for self-driving cars and prove the safety and optimality of this model in the longitudinal direction. We utilize the hybrid systems theorem prover KeYmaera X to formalize RSS as a hybrid system with its nondeterministic control choices and continuous motion model, and prove absence of collisions. We then illustrate the practicality of RSS through refinement proofs that turn the verified nondeterministic control envelopes into deterministic ones and further verified compilation to Python. The refinement and compilation are safety-preserving; as a result, safety proofs of the formal model transfer to the compiled code, while counterexamples discovered in testing the code of an unverified model transfer back. The resulting Python code allows to test the behavior of cars following the motion model of RSS in simulation, to measure agreement between the model and simulation with monitors that are derived from the formal model, and to report counterexamples from simulation back to the formal model.
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