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A robustified Hidden Markov Model for visual tracking with subspace representation

机译:用于子空间表示的视觉跟踪的稳健的隐马尔可夫模型

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摘要

This paper describes a new, robustified Hidden Markov Model for target tracking using a subspace representation. The Hidden Markov Model (HMM) provides a powerful framework for the probabilistic modelling of observations and states. Visual tracking problems are often cast as an inference problem within the HMM framework. Probabilistic Principal Component Analysis (PPCA), a classic subspace representation method, is a popular tool for appearance modelling because it provides a compact representation for high-dimensional data. Previous subspace based tracking algorithms assume the image observations were generated from a Gaussian distribution parameterized by principal components. One drawback of using Gaussian density model is that atypical observations cannot be modelled well. Hence, they are very sensitive to outliers. To address this problem, we propose to augment the HMM by adding a set of latent variables {W_i}_(i=1)~t to adjust the shape of the observation distribution. By carefully choosing the distribution of {W_i}_(i=1)~t, we obtain a more robust observation distribution with heavier tails than a Gaussian. Numerical experiments demonstrate the effectiveness of this new framework in cases where the target objects are corrupted by noise or occlusion.
机译:本文介绍了一种新的,鲁棒的隐马尔可夫模型,用于使用子空间表示进行目标跟踪。隐马尔可夫模型(HMM)为观测值和状态的概率建模提供了一个强大的框架。视觉跟踪问题通常被视为HMM框架中的推理问题。概率主成分分析(PPCA)是一种经典的子空间表示方法,是一种流行的外观建模工具,因为它为高维数据提供了紧凑的表示形式。先前的基于子空间的跟踪算法假设图像观测值是由主成分参数化的高斯分布生成的。使用高斯密度模型的一个缺点是无法很好地建模非典型观测值。因此,它们对异常值非常敏感。为了解决这个问题,我们建议通过添加一组潜在变量{W_i} _(i = 1)〜t来增强HMM,以调整观测分布的形状。通过仔细选择{W_i} _(i = 1)〜t的分布,我们获得了比高斯更强的尾部分布。数值实验证明了这种新框架在目标物体被噪声或遮挡破坏的情况下的有效性。

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