CVAILGJul 28, 2022

A Novel Data Augmentation Technique for Out-of-Distribution Sample Detection using Compounded Corruptions

arXiv:2207.13916v29 citationsh-index: 22
Originality Incremental advance
AI Analysis

This addresses a critical safety issue in AI applications by improving OOD detection, though it is incremental as it builds on existing data augmentation strategies.

The paper tackles the problem of out-of-distribution (OOD) sample detection in deep neural networks by proposing a novel data augmentation technique called Compounded Corruption (CnC), which significantly outperforms 20 state-of-the-art methods in both OOD detection accuracy and inference time without requiring hold-out data or backpropagation at test time.

Modern deep neural network models are known to erroneously classify out-of-distribution (OOD) test data into one of the in-distribution (ID) training classes with high confidence. This can have disastrous consequences for safety-critical applications. A popular mitigation strategy is to train a separate classifier that can detect such OOD samples at the test time. In most practical settings OOD examples are not known at the train time, and hence a key question is: how to augment the ID data with synthetic OOD samples for training such an OOD detector? In this paper, we propose a novel Compounded Corruption technique for the OOD data augmentation termed CnC. One of the major advantages of CnC is that it does not require any hold-out data apart from the training set. Further, unlike current state-of-the-art (SOTA) techniques, CnC does not require backpropagation or ensembling at the test time, making our method much faster at inference. Our extensive comparison with 20 methods from the major conferences in last 4 years show that a model trained using CnC based data augmentation, significantly outperforms SOTA, both in terms of OOD detection accuracy as well as inference time. We include a detailed post-hoc analysis to investigate the reasons for the success of our method and identify higher relative entropy and diversity of CnC samples as probable causes. We also provide theoretical insights via a piece-wise decomposition analysis on a two-dimensional dataset to reveal (visually and quantitatively) that our approach leads to a tighter boundary around ID classes, leading to better detection of OOD samples. Source code link: https://github.com/cnc-ood

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