深度神经网络的可证明修复

Matthew Sotoudeh, Aditya V. Thakur
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引用次数: 39

摘要

深度神经网络(dnn)在过去十年中越来越受欢迎,现在被用于飞机避碰等安全关键领域。这激发了大量在dnn中发现不安全行为的技术。相比之下,本文解决了一旦发现不安全行为就纠正DNN的问题。引入可证明修复问题,即修复网络N以构造满足给定规范的新网络N '的问题。如果安全规范是在一个有限的点集合上,我们的可证明点修复算法可以找到满足规范的可证明最小修复,而不管使用的激活函数是什么。对于包含无穷多个点的凸多面体的安全规范,我们的可证明多面体修复算法可以使用分段线性激活函数找到满足dnn规范的可证明最小修复。这两种算法背后的关键见解是引入了解耦DNN架构,这使我们能够将可证明的修复减少到线性规划问题。我们的实验结果证明了我们的可证明修复算法在各种具有挑战性的任务上的效率和有效性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Provable repair of deep neural networks
Deep Neural Networks (DNNs) have grown in popularity over the past decade and are now being used in safety-critical domains such as aircraft collision avoidance. This has motivated a large number of techniques for finding unsafe behavior in DNNs. In contrast, this paper tackles the problem of correcting a DNN once unsafe behavior is found. We introduce the provable repair problem, which is the problem of repairing a network N to construct a new network N′ that satisfies a given specification. If the safety specification is over a finite set of points, our Provable Point Repair algorithm can find a provably minimal repair satisfying the specification, regardless of the activation functions used. For safety specifications addressing convex polytopes containing infinitely many points, our Provable Polytope Repair algorithm can find a provably minimal repair satisfying the specification for DNNs using piecewise-linear activation functions. The key insight behind both of these algorithms is the introduction of a Decoupled DNN architecture, which allows us to reduce provable repair to a linear programming problem. Our experimental results demonstrate the efficiency and effectiveness of our Provable Repair algorithms on a variety of challenging tasks.
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