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On the Adversarial Robustness of Feature Selection Using LASSO

机译:基于LASSO的特征选择的对抗鲁棒性。

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In this paper, we investigate the adversarial robustness of feature selection based on the ℓ1 regularized linear regression method, named LASSO. In the considered problem, there is an adversary who can observe the whole data set. After seeing the data, the adversary will carefully modify the response values and the feature matrix in order to manipulate the selected features. We formulate this problem as a bi-level optimization problem and cast the ℓ1 regularized linear regression problem as a linear inequality constrained quadratic programming problem to mitigate the issue caused by non-differentiability of the ℓ1 norm. We then use the projected gradient descent to design the modification strategy. Numerical examples based on synthetic data and real data both indicate that the feature selection is very vulnerable to this kind of attacks.
机译:在本文中,我们研究了基于the的特征选择的对抗鲁棒性 1 正则化线性回归方法,称为LASSO。在所考虑的问题中,有一个对手可以观察整个数据集。看到数据后,对手将仔细修改响应值和特征矩阵,以操纵选定的特征。我们将此问题公式化为双层优化问题,然后将 1 正则化线性回归问题作为线性不等式约束的二次规划问题,以缓解由non的不可微性引起的问题 1 规范。然后,我们使用投影的梯度下降来设计修改策略。基于合成数据和真实数据的数值示例均表明,特征选择非常容易受到此类攻击。

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