用物理约束提升车载传感器定位精度,应对信号中断难题。
Physics-Regularized Machine Learning for Proprioceptive Vehicle Localization Using Onboard Sensors

- 融合卡尔曼滤波与机器学习,通过可微分滤波器实现物理约束训练
- 在公开数据集上实现更高定位精度,且支持实时运行
- 适用于低摩擦等复杂路况,适合量产车部署
精准可靠的定位对真实环境中的自动驾驶系统至关重要。尽管融合惯性测量单元(IMU)与卫星校正信号可提供高精度车辆姿态估计,但在信号中断时性能显著下降。近期研究表明,机器学习(ML)可提升基于IMU的本体感知定位能力,挖掘出量产车辆中车载传感器的潜在价值。本文提出物理正则化机器学习定位框架(PRML2),结合卡尔曼滤波与数据驱动学习,直接从车载传感器推断车辆姿态。其核心在于通过可微分卡尔曼滤波端到端训练机器学习模型,强化与车辆运动模型的一致性,从而提升定位精度与跨驾驶场景的泛化能力。我们在一个公开数据集上评估了增强型车载里程计的性能极限,结果表明PRML2在定位精度上表现更优,并具备实时处理能力。此外,本文还引入了一个新数据集,用于研究低摩擦条件下的车辆定位问题。该框架通过融合学习与物理先验,为传感条件退化时提供了鲁棒且低成本的解决方案。
原文摘要 · Abstract (English)
Accurate and robust localization is essential for autonomous mobility systems in real-world environments. While fusing Inertial Measurement Unit (IMU) data with satellite-based correction signals provides precise vehicle pose estimates, performance degrades substantially during outages. Recent studies indicate that Machine Learning (ML) can improve IMU-based proprioceptive localization, highlighting untapped potential for onboard sensors readily available in production vehicles. This paper introduces Physics-Regularized Machine Learning for Localization (PRML2), a hybrid framework that combines the complementary strengths of Kalman filtering and data-driven learning to estimate vehicle pose directly from onboard sensors. A key aspect of PRML2 is its physics-regularized learning, enabled by end-to-end training of an ML model through a differentiable Kalman filter. This improves consistency with vehicle motion models, thereby enhancing both localization accuracy and generalization across driving conditions. We evaluate the performance limits of ML-enhanced onboard odometry on a publicly available dataset and show that PRML2 achieves superior localization accuracy and demonstrates real-time capability. This work also introduces a novel dataset to support vehicle localization research under low-friction conditions. The proposed framework provides a robust and cost-effective solution for vehicle localization under degraded sensing conditions by integrating learning with physics-based priors.
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