Certifiable Robustness to Adversarial State Uncertainty in Deep Reinforcement Learning
April 11, 2020 ยท Declared Dead ยท ๐ IEEE Transactions on Neural Networks and Learning Systems
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Authors
Michael Everett, Bjorn Lutjens, Jonathan P. How
arXiv ID
2004.06496
Category
cs.LG: Machine Learning
Cross-listed
cs.CR,
stat.ML
Citations
53
Venue
IEEE Transactions on Neural Networks and Learning Systems
Last Checked
5 months ago
Abstract
Deep Neural Network-based systems are now the state-of-the-art in many robotics tasks, but their application in safety-critical domains remains dangerous without formal guarantees on network robustness. Small perturbations to sensor inputs (from noise or adversarial examples) are often enough to change network-based decisions, which was recently shown to cause an autonomous vehicle to swerve into another lane. In light of these dangers, numerous algorithms have been developed as defensive mechanisms from these adversarial inputs, some of which provide formal robustness guarantees or certificates. This work leverages research on certified adversarial robustness to develop an online certifiably robust for deep reinforcement learning algorithms. The proposed defense computes guaranteed lower bounds on state-action values during execution to identify and choose a robust action under a worst-case deviation in input space due to possible adversaries or noise. Moreover, the resulting policy comes with a certificate of solution quality, even though the true state and optimal action are unknown to the certifier due to the perturbations. The approach is demonstrated on a Deep Q-Network policy and is shown to increase robustness to noise and adversaries in pedestrian collision avoidance scenarios and a classic control task. This work extends one of our prior works with new performance guarantees, extensions to other RL algorithms, expanded results aggregated across more scenarios, an extension into scenarios with adversarial behavior, comparisons with a more computationally expensive method, and visualizations that provide intuition about the robustness algorithm.
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