Spatial-based Bayesian Hidden Markov Models with Dirichlet Mixtures for Video Anomaly Detection

Guojian Luo, J. Qu, Lina Zhang, Xiaoyu Fang, Yi Zhang, Tong Zhou
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Abstract

Increased needs for social security promote the development of video surveillance, appealing to the exigency of real-time detection of anomalous events. Considering the rarity and unpredictability of anomalous events, a classical strategy is to model normal data and detect outliers to the model. As a fundamental generative model for time series data, Hidden Markov models (HMM) have been employed in various fields such as speech recognition and video analysis. In this paper, we propose the use of Bayesian HMMs with Dirichlet mixtures which are arrayed along patched frames with Dirichlet distributions as emission probability functions. These spatially-aligned HMMs evolve in parallel, significantly reducing inference time. Learning algorithm based on Stochastic Variational Inference and Discrete Variable Enumeration is applied to our model for fast and robust inference. Experiments over the public UCSD dataset demonstrate the validity of this approach.
基于空间的Dirichlet混合贝叶斯隐马尔可夫模型用于视频异常检测
社会保障需求的增加促进了视频监控的发展,对实时检测异常事件提出了迫切的要求。考虑到异常事件的罕见性和不可预测性,一种经典的策略是对正常数据建模并检测模型的异常值。隐马尔可夫模型作为时间序列数据的基本生成模型,已广泛应用于语音识别和视频分析等领域。在本文中,我们提出了使用Dirichlet混合的贝叶斯hmm,这些hmm沿着带有Dirichlet分布作为发射概率函数的补丁帧排列。这些空间对齐的hmm并行发展,显著减少了推理时间。该模型采用了基于随机变分推理和离散变量枚举的学习算法,实现了快速、鲁棒的推理。在UCSD公共数据集上的实验证明了该方法的有效性。
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