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IS ORDERED WEIGHTED ℓ1 REGULARIZED REGRESSION ROBUST TO ADVERSARIAL PERTURBATION? A CASE STUDY ON OSCAR

机译:阶加权ℓ 1 调节回归鲁棒是否具有对抗性摄动? OSCAR案例研究

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Many state-of-the-art machine learning models such as deep neural networks have recently shown to be vulnerable to adversarial perturbations, especially in classification tasks. Motivated by adversarial machine learning, in this paper we investigate the robustness of sparse regression models with strongly correlated covariates to adversarially designed measurement noises. Specifically, we consider the family of ordered weighted ℓ1 (OWL) regularized regression methods and study the case of OSCAR (octagonal shrinkage clustering algorithm for regression) in the adversarial setting. Under a norm-bounded threat model, we formulate the process of finding a maximally disruptive noise for OWL-regularized regression as an optimization problem and illustrate the steps towards finding such a noise in the case of OSCAR. Experimental results demonstrate that the regression performance of grouping strongly correlated features can be severely degraded under our adversarial setting, even when the noise budget is significantly smaller than the ground-truth signals.
机译:许多最新的机器学习模型(例如深度神经网络)最近显示出容易受到对抗性干扰的影响,尤其是在分类任务中。在对抗性机器学习的推动下,本文研究了具有与对抗性设计的测量噪声高度相关的协变量的稀疏回归模型的鲁棒性。具体来说,我们考虑有序加权ℓ族 1 (OWL)规范化了回归方法,并研究了对抗性环境下OSCAR(用于回归的八边形收缩聚类算法)的情况。在一个有界约束的威胁模型下,我们将为OWL正规回归找到最大扰动性噪声的过程作为一个优化问题,并举例说明在OSCAR情况下找到此类噪声的步骤。实验结果表明,即使在噪声预算明显小于地面真实信号的情况下,在我们的对抗环境下,对高度相关特征进行分组的回归性能也会严重降低。

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