验证二值化神经网络的组合求解器

Gergely Kovásznai, Krisztián Gajdár, Nina Narodytska
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引用次数: 1

摘要

尽管深度学习是一项非常成功的人工智能技术,但人们对深度神经网络的决策过程在多大程度上可以信任提出了许多担忧。对神经网络的对抗鲁棒性和网络等价性等特性的验证,揭示了神经网络系统的可信性。我们专注于一个重要的深度神经网络家族,二值化神经网络(bnn),它在资源受限的环境中很有用,比如嵌入式设备。我们介绍我们的投资组合求解器,它能够为SAT、SMT和MIP求解器编码BNN属性,并在投资组合设置中并行运行它们。本文提出了不同类型的BNN层的所有相应编码以及BNN的性质,包括SAT约束、SMT约束、基数约束和伪布尔约束。我们的实验结果表明,我们的求解器能够在合理的时间内验证中型bnn的对抗鲁棒性,并且似乎可以扩展到更大的bnn。我们还报道了网络等价的实验,结果很有希望。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Portfolio solver for verifying Binarized Neural Networks
Although deep learning is a very successful AI technology, many concerns have been raised about to what extent the decisions making process of deep neural networks can be trusted. Verifying of properties of neural networks such as adversarial robustness and network equivalence sheds light on the trustiness of such systems. We focus on an important family of deep neural networks, the Binarized Neural Networks (BNNs) that are useful in resourceconstrained environments, like embedded devices. We introduce our portfolio solver that is able to encode BNN properties for SAT, SMT, and MIP solvers and run them in parallel, in a portfolio setting. In the paper we propose all the corresponding encodings of different types of BNN layers as well as BNN properties into SAT, SMT, cardinality constrains, and pseudo-Boolean constraints. Our experimental results demonstrate that our solver is capable of verifying adversarial robustness of medium-sized BNNs in reasonable time and seems to scale for larger BNNs. We also report on experiments on network equivalence with promising results.
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