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Robustifying Point Cloud Networks by Refocusing

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arxiv 2308.05525 v3 pith:5DZU6ESG submitted 2023-08-10 cs.CV cs.LG

classification cs.CVcs.LG
keywords focustextbfclassificationcorruptionsdistributionoverfocusingrefocusingadversarial
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The ability to cope with out-of-distribution (OOD) corruptions and adversarial attacks is crucial in real-world safety-demanding applications. In this study, we develop a general mechanism to increase neural network robustness based on focus analysis. Recent studies have revealed the phenomenon of \textit{Overfocusing}, which leads to a performance drop. When the network is primarily influenced by small input regions, it becomes less robust and prone to misclassify under noise and corruptions. However, quantifying overfocusing is still vague and lacks clear definitions. Here, we provide a mathematical definition of \textbf{focus}, \textbf{overfocusing} and \textbf{underfocusing}. The notions are general, but in this study, we specifically investigate the case of 3D point clouds. We observe that corrupted sets result in a biased focus distribution compared to the clean training set. We show that as focus distribution deviates from the one learned in the training phase - classification performance deteriorates. We thus propose a parameter-free \textbf{refocusing} algorithm that aims to unify all corruptions under the same distribution. We validate our findings on a 3D zero-shot classification task, achieving SOTA in robust 3D classification on ModelNet-C dataset, and in adversarial defense against Shape-Invariant attack. Code is available in: https://github.com/yossilevii100/refocusing.

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Cited by 1 Pith paper

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. Full citation record

  1. InfoCons: Identifying Interpretable Critical Concepts in Point Clouds via Information Theory

    cs.LG 2025-05 conditional novelty 5.0 of 10

    InfoCons uses a variational information bottleneck with an attention mask to identify which points in a point cloud most influence a model's prediction.

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