开集半监督目标检测

Yen-Cheng Liu, Chih-Yao Ma, Xiaoliang Dai, Junjiao Tian, Péter Vajda, Zijian He, Z. Kira
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引用次数: 13

摘要

半监督对象检测(SSOD)的最新发展显示了利用未标记数据来改进对象检测器的前景。然而,到目前为止,这些方法都假设未标记的数据不包含分布外(OOD)类,这对于更大规模的未标记数据集是不现实的。在本文中,我们考虑了一个更实际但更具挑战性的问题,开集半监督目标检测(OSSOD)。我们首先发现现有的SSOD方法在开放集条件下获得较低的性能增益,这是由于语义扩展导致的,其中分散的OOD对象被错误地预测为半监督训练的分布内伪标签。为了解决这个问题,我们考虑了与SSOD方法集成的在线和离线OOD检测模块。通过广泛的研究,我们发现利用基于自监督视觉变压器的离线OOD检测器由于其对伪标记干扰的鲁棒性而优于在线OOD检测器。在实验中,我们提出的框架有效地解决了语义扩展问题,并在许多OSSOD基准上显示出一致的改进,包括大规模的COCO-OpenImages。我们还验证了我们的框架在不同OSSOD条件下的有效性,包括不同数量的分布内类、不同程度的监督和不同的未标记集组合。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Open-Set Semi-Supervised Object Detection
Recent developments for Semi-Supervised Object Detection (SSOD) have shown the promise of leveraging unlabeled data to improve an object detector. However, thus far these methods have assumed that the unlabeled data does not contain out-of-distribution (OOD) classes, which is unrealistic with larger-scale unlabeled datasets. In this paper, we consider a more practical yet challenging problem, Open-Set Semi-Supervised Object Detection (OSSOD). We first find the existing SSOD method obtains a lower performance gain in open-set conditions, and this is caused by the semantic expansion, where the distracting OOD objects are mispredicted as in-distribution pseudo-labels for the semi-supervised training. To address this problem, we consider online and offline OOD detection modules, which are integrated with SSOD methods. With the extensive studies, we found that leveraging an offline OOD detector based on a self-supervised vision transformer performs favorably against online OOD detectors due to its robustness to the interference of pseudo-labeling. In the experiment, our proposed framework effectively addresses the semantic expansion issue and shows consistent improvements on many OSSOD benchmarks, including large-scale COCO-OpenImages. We also verify the effectiveness of our framework under different OSSOD conditions, including varying numbers of in-distribution classes, different degrees of supervision, and different combinations of unlabeled sets.
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