Bayesian adversarial learning
Bayesian adversarial learning
Deep neural networks have been known to be vulnerable to adversarial attacks, raising lots of security concerns in the practical deployment. Popular defensive approaches can be formulated as a (distributionally) robust optimization problem, which minimizes a "point estimate" of worst-case loss derived from either per-datum perturbation or adversary data-generating distribution within certain predefined constraints. This point estimate ignores potential test adversaries that are beyond the pre-defined constraints. The model robustness might deteriorate sharply in the scenario of stronger test adversarial data, fn this work, a novel robust training framework is proposed to alleviate this issue, Bayesian Robust Learning, in which a distribution is put on the adversarial data-generating distribution to account for the uncertainty of the adversarial data-generating process. The uncertainty directly helps to consider the potential adversaries that are stronger than the point estimate in the cases of distributionally robust optimization. The uncertainty of model parameters is also incorporated to accommodate the full Bayesian framework. We design a scalable Markov Chain Monte Carlo sampling strategy to obtain the posterior distribution over model parameters. Various experiments are conducted to verify the superiority of BAL over existing adversarial training methods. The code for BAL is available at h t t p s: / / t i n y u r l . com/yexsaewr.
6892-6901
Neural Information Processing Systems Foundation
Ye, Nanyang
a87cef03-6348-4407-92ed-00af2a77f295
Zhu, Zhanxing
e55e7385-8ba2-4a85-8bae-e00defb7d7f0
2018
Ye, Nanyang
a87cef03-6348-4407-92ed-00af2a77f295
Zhu, Zhanxing
e55e7385-8ba2-4a85-8bae-e00defb7d7f0
Ye, Nanyang and Zhu, Zhanxing
(2018)
Bayesian adversarial learning.
Bengio, S., Wallach, H., Larochelle, H., Grauman, K., Cesa-Bianchi, N. and Garnett, R.
(eds.)
In Advances in Neural Information Processing Systems 31 (NeurIPS 2018).
vol. 2018-December,
Neural Information Processing Systems Foundation.
.
Record type:
Conference or Workshop Item
(Paper)
Abstract
Deep neural networks have been known to be vulnerable to adversarial attacks, raising lots of security concerns in the practical deployment. Popular defensive approaches can be formulated as a (distributionally) robust optimization problem, which minimizes a "point estimate" of worst-case loss derived from either per-datum perturbation or adversary data-generating distribution within certain predefined constraints. This point estimate ignores potential test adversaries that are beyond the pre-defined constraints. The model robustness might deteriorate sharply in the scenario of stronger test adversarial data, fn this work, a novel robust training framework is proposed to alleviate this issue, Bayesian Robust Learning, in which a distribution is put on the adversarial data-generating distribution to account for the uncertainty of the adversarial data-generating process. The uncertainty directly helps to consider the potential adversaries that are stronger than the point estimate in the cases of distributionally robust optimization. The uncertainty of model parameters is also incorporated to accommodate the full Bayesian framework. We design a scalable Markov Chain Monte Carlo sampling strategy to obtain the posterior distribution over model parameters. Various experiments are conducted to verify the superiority of BAL over existing adversarial training methods. The code for BAL is available at h t t p s: / / t i n y u r l . com/yexsaewr.
Text
NeurIPS-2018-bayesian-adversarial-learning-Paper
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Published date: 2018
Venue - Dates:
32nd Conference on Neural Information Processing Systems, Palais des Congrès de Montréal, Montréal, Canada, 2018-12-02 - 2018-12-08
Identifiers
Local EPrints ID: 486154
URI: http://eprints.soton.ac.uk/id/eprint/486154
ISSN: 1049-5258
PURE UUID: 69658244-67da-4b18-a26d-a0c6991a5c4b
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Date deposited: 11 Jan 2024 17:33
Last modified: 09 Apr 2024 22:02
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Contributors
Author:
Nanyang Ye
Author:
Zhanxing Zhu
Editor:
S. Bengio
Editor:
H. Wallach
Editor:
H. Larochelle
Editor:
K. Grauman
Editor:
N. Cesa-Bianchi
Editor:
R. Garnett
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