Robustness of Deep Recommendation Systems to Untargeted Interaction
Perturbations
- URL: http://arxiv.org/abs/2201.12686v1
- Date: Sat, 29 Jan 2022 23:43:21 GMT
- Title: Robustness of Deep Recommendation Systems to Untargeted Interaction
Perturbations
- Authors: Sejoon Oh, Srijan Kumar
- Abstract summary: We develop a novel framework in which user-item training interactions are perturbed in unintentional and adversarial settings.
We show that four popular recommender models are unstable against even one random perturbation.
We propose an adversarial perturbation method CASPER which identifies and perturbs an interaction that induces the maximal cascading effect.
- Score: 11.921365836430658
- License: http://arxiv.org/licenses/nonexclusive-distrib/1.0/
- Abstract: While deep learning-based sequential recommender systems are widely used in
practice, their sensitivity to untargeted training data perturbations is
unknown. Untargeted perturbations aim to modify ranked recommendation lists for
all users at test time, by inserting imperceptible input perturbations during
training time. Existing perturbation methods are mostly targeted attacks
optimized to change ranks of target items, but not suitable for untargeted
scenarios. In this paper, we develop a novel framework in which user-item
training interactions are perturbed in unintentional and adversarial settings.
First, through comprehensive experiments on four datasets, we show that four
popular recommender models are unstable against even one random perturbation.
Second, we establish a cascading effect in which minor manipulations of early
training interactions can cause extensive changes to the model and the
generated recommendations for all users. Leveraging this effect, we propose an
adversarial perturbation method CASPER which identifies and perturbs an
interaction that induces the maximal cascading effect. Experimentally, we
demonstrate that CASPER reduces the stability of recommendation models the
most, compared to several baselines and state-of-the-art methods. Finally, we
show the runtime and success of CASPER scale near-linearly with the dataset
size and the number of perturbations, respectively.
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