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Unsupervised Novelty Detection in Video with Adversarial Autoencoder Based on Non-Euclidean Space

机译:基于非欧氏空间的对抗性自动编码器视频无监督新颖性检测

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Novelty is the quality of being different, new and unusual. Identifying it is an important issue in various fields such as anomaly detection in video. To detect the novelty, there are supervised learning methods that define and classify inliers and outliers, and unsupervised learning methods that define the distribution of inliers and identify whether objects are normal or abnormal. The former has limitations that the labeled data is required and the novelty which cannot be defined is not detected. To cope with the problems, the latter has recently been explored, but it is difficult to define an appropriate distribution for normal data and learn in an end-to-end manner due to unavailability of outliers. In this paper, we propose a novel one-class novelty detection method with constant curvature adversarial autoencoder. It consists of three components: an encoder, a decoder, and a discriminator. The encoder and discriminator interact with each other in adversarial and learn the distribution of normal data only. The decoder reconstructs the data to verify that the feature of the data is well extracted to the latent variable that is the output of the encoder. We also train the model to define a distribution for normal data as a constant curvature manifold, a non-Euclidean space, for the diversity of data distribution. The proposed method is verified with the well-known benchmark datasets: MNIST, CALTECH-256, and UCSD Pedestrian 1. For the area under curve as a measure of the performance, the proposed method shows the state-of-the-art performance with 0.87, 0.94, and 0.89 on average for the datasets, respectively.
机译:新颖性是与众不同,新颖和与众不同的品质。识别它是各个领域的重要问题,例如视频中的异常检测。为了检测新颖性,有定义和分类离群值和离群值的监督学习方法,以及定义离群值的分布并识别对象是正常还是异常的无监督学习方法。前者的局限性在于需要标记数据,并且无法检测到无法定义的新颖性。为了解决这些问题,最近对后者进行了探索,但是由于没有异常值,因此很难为正常数据定义适当的分布并以端对端的方式学习。在本文中,我们提出了一种具有恒定曲率对抗自动编码器的新颖的一类新颖性检测方法。它由三部分组成:编码器,解码器和鉴别器。编码器和鉴别器在对抗中彼此交互,并且仅学习正常数据的分布。解码器重建数据以验证数据特征是否已正确提取到作为编码器输出的潜在变量。我们还训练模型以将正常数据的分布定义为恒定曲率流形,非欧氏空间,以实现数据分布的多样性。该方法已通过著名的基准数据集MNIST,CALTECH-256和UCSD Pedestrian 1进行了验证。对于曲线下面积作为性能的衡量标准,该方法显示了最新的性能。数据集的平均分别为0.87、0.94和0.89。

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