具有星型可达性的递归神经网络的验证

Hoang-Dung Tran, Sung-Woo Choi, Xiaodong Yang, Tomoya Yamaguchi, Bardh Hoxha, D. Prokhorov
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引用次数: 2

摘要

本文扩展了最近的星形可达性方法来验证循环神经网络(rnn)在安全关键应用中的鲁棒性。rnn是一种流行的机器学习方法,适用于各种应用,但它们容易受到对抗性攻击,其中稍微干扰输入序列可能导致意想不到的结果。最近验证rnn的著名技术包括展开和不变推理方法。第一种方法有缩放问题,因为展开RNN会创建一个大的前馈神经网络。第二种方法使用不变集,具有更好的可伸缩性,但由于随着时间的推移过度逼近误差的积累,可能产生未知的结果。本文介绍了一种既健全又完备的rnn互补验证方法。可以使用松弛参数将该方法转换为快速的过逼近方法,但仍能提供可靠性保证。该方法旨在与NNV一起使用,NNV是一种验证深度神经网络和支持学习的网络物理系统的工具。与现有方法相比,扩展精确可达性法的速度提高了10倍,过逼近法的速度提高了100 ~ 5000倍。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Verification of Recurrent Neural Networks with Star Reachability
The paper extends the recent star reachability method to verify the robustness of recurrent neural networks (RNNs) for use in safety-critical applications. RNNs are a popular machine learning method for various applications, but they are vulnerable to adversarial attacks, where slightly perturbing the input sequence can lead to an unexpected result. Recent notable techniques for verifying RNNs include unrolling, and invariant inference approaches. The first method has scaling issues since unrolling an RNN creates a large feedforward neural network. The second method, using invariant sets, has better scalability but can produce unknown results due to the accumulation of overapproximation errors over time. This paper introduces a complementary verification method for RNNs that is both sound and complete. A relaxation parameter can be used to convert the method into a fast overapproximation method that still provides soundness guarantees. The method is designed to be used with NNV, a tool for verifying deep neural networks and learning-enabled cyber-physical systems. Compared to state-of-the-art methods, the extended exact reachability method is 10 × faster, and the overapproximation method is 100 × to 5000 × faster.
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