用可微分约束投影实现无监督路径规划,保障机器人在复杂环境中的安全实时运行。
Self-Supervised Path Planning in Unstructured Environments via Global-Guided Differentiable Hard Constraint Projection
- 通过全局引导的势场生成密集监督信号,解决数据稀缺问题。
- 在2万场景测试中成功率88.75%,路径规划具备确定性可行性。
- 可在嵌入式设备上以94毫秒延迟实时运行,适合资源受限部署。
在非结构化环境中部署深度学习智能体进行自主导航,面临安全性、数据稀缺和计算资源有限等关键挑战。传统求解器常存在高延迟,而新兴学习方法难以保证确定性可行性。为弥合具身智能到嵌入式智能的差距,我们提出一种自监督框架,引入可微分硬约束投影层以实现实时保障。为缓解数据稀缺,构建了全局引导的人工势场(G-APF),无需人工标注即可提供密集监督信号。为高效施加执行器限制与几何约束,采用自适应神经投影层,迭代将粗略网络输出投影至可行流形。在包含20,000个场景的测试集上,成功率达88.75%,验证了操作安全性。闭环实验在CARLA中进一步证实所规划路径在动态约束下的物理可实现性。此外,在NVIDIA Jetson Orin NX上的部署验证显示推理延迟仅为94毫秒,表明其在资源受限嵌入式硬件上的实时可行性。该框架为将物理规律嵌入神经架构提供了通用范式,为机电系统中的约束优化问题提供可行方向。源代码见:https://github.com/wzq-13/SSHC.git。
原文摘要 · Abstract (English)
Deploying deep learning agents for autonomous navigation in unstructured environments faces critical challenges regarding safety, data scarcity, and limited computational resources. Traditional solvers often suffer from high latency, while emerging learning-based approaches struggle to ensure deterministic feasibility. To bridge the gap from embodied to embedded intelligence, we propose a self-supervised framework incorporating a differentiable hard constraint projection layer for runtime assurance. To mitigate data scarcity, we construct a Global-Guided Artificial Potential Field (G-APF), which provides dense supervision signals without manual labeling. To enforce actuator limitations and geometric constraints efficiently, we employ an adaptive neural projection layer, which iteratively rectifies the coarse network output onto the feasible manifold. Extensive benchmarks on a test set of 20,000 scenarios demonstrate an 88.75\% success rate, substantiating the enhanced operational safety. Closed-loop experiments in CARLA further validate the physical realizability of the planned paths under dynamic constraints. Furthermore, deployment verification on an NVIDIA Jetson Orin NX confirms an inference latency of 94 ms, showing real-time feasibility on resource-constrained embedded hardware. This framework offers a generalized paradigm for embedding physical laws into neural architectures, providing a viable direction for solving constrained optimization in mechatronics. Source code is available at: https://github.com/wzq-13/SSHC.git.
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