论文标题
具有稀疏控制变体的连接和自动化车辆的自适应安全评估
Adaptive Safety Evaluation for Connected and Automated Vehicles with Sparse Control Variates
论文作者
论文摘要
安全性能评估对于开发和部署连接和自动化车辆(CAVS)至关重要。一种流行的方法是使用骑士的先验知识,在这些方案中测试骑士,然后评估其安全性能。但是,骑士和先验知识之间的显着差异可以严重降低评估效率。为了解决这个问题,大多数现有的研究都集中在CAV测试过程中测试方案的自适应设计上,但到目前为止,它们无法应用于高维场景。在本文中,我们通过在CAV测试过程后利用测试结果来关注自适应安全性能评估。它可以显着提高评估效率,并应用于高维情况。具体而言,我们评估未直接评估CAV安全性能的未知数量(例如崩溃率),而是评估未知数量和已知数量(即控制变体)之间的差异。通过利用测试结果,可以很好地设计和优化控制变体,以使差异接近零,因此可以大大降低不同CAV的评估差异。为了处理高维场景,我们提出了稀疏控制变体方法,其中控制变体仅用于场景的稀疏和关键变量。根据每种情况下的临界变量的数量,将控制变量分层为层,并使用多个线性回归技术在每个层中进行了优化。我们通过严格的理论分析和对高维超过场景的经验研究来证明所提出的方法的有效性是合理的。
Safety performance evaluation is critical for developing and deploying connected and automated vehicles (CAVs). One prevailing way is to design testing scenarios using prior knowledge of CAVs, test CAVs in these scenarios, and then evaluate their safety performances. However, significant differences between CAVs and prior knowledge could severely reduce the evaluation efficiency. Towards addressing this issue, most existing studies focus on the adaptive design of testing scenarios during the CAV testing process, but so far they cannot be applied to high-dimensional scenarios. In this paper, we focus on the adaptive safety performance evaluation by leveraging the testing results, after the CAV testing process. It can significantly improve the evaluation efficiency and be applied to high-dimensional scenarios. Specifically, instead of directly evaluating the unknown quantity (e.g., crash rates) of CAV safety performances, we evaluate the differences between the unknown quantity and known quantity (i.e., control variates). By leveraging the testing results, the control variates could be well designed and optimized such that the differences are close to zero, so the evaluation variance could be dramatically reduced for different CAVs. To handle the high-dimensional scenarios, we propose the sparse control variates method, where the control variates are designed only for the sparse and critical variables of scenarios. According to the number of critical variables in each scenario, the control variates are stratified into strata and optimized within each stratum using multiple linear regression techniques. We justify the proposed method's effectiveness by rigorous theoretical analysis and empirical study of high-dimensional overtaking scenarios.