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Silhouette-based gesture and action recognition via modeling trajectorieson Riemannian shape manifolds

机译:通过黎曼形状流形上的建模轨迹基于轮廓的手势和动作识别

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This paper addresses the problem of recognizing human gestures from videos using models that are built from the Riemannian geometry of shape spaces. We represent a human gesture as a temporal sequence of human poses, each characterized by a contour of the associated human silhouette. The shape of a contour is viewed as a point on the shape space of closed curves and, hence, each gesture is characterized and modeled as a trajectory on this shape space. We propose two approaches for modeling these trajectories. In the first template-based approach, we use dynamic time warping (DTW) to align the different trajectories using elastic geodesic distances on the shape space. The gesture templates are then calculated by averaging the aligned trajectories. In the second approach, we use a graphical model approach similar to an exemplar-based hidden Markov model, where we cluster the gesture shapes on the shape space, and build non-parametric statistical models to capture the variations within each cluster. We model each gesture as a Markov model of transitions between these clusters. To evaluate the proposed approaches, an extensive set of experiments was performed using two different data sets representing gesture and action recognition applications. The proposed approaches not only are successfully able to represent the shape and dynamics of the different classes for recognition, but are also robust against some errors resulting from segmentation and background subtraction.
机译:本文解决了使用根据形状空间的黎曼几何建立的模型从视频中识别人的手势的问题。我们将人类手势表示为人类姿势的时间序列,每个姿势都以相关联的人类剪影的轮廓为特征。轮廓的形状被视为封闭曲线的形状空间上的一个点,因此,每个手势的特征和模型都被定义为该形状空间上的轨迹。我们提出了两种方法来对这些轨迹进行建模。在第一种基于模板的方法中,我们使用动态时间扭曲(DTW)在形状空间上使用弹性测地距离来对齐不同的轨迹。然后,通过平均对齐的轨迹来计算手势模板。在第二种方法中,我们使用类似于基于示例的隐藏马尔可夫模型的图形模型方法,在该模型中,我们将手势形状聚集在形状空间上,并建立非参数统计模型以捕获每个群集中的变化。我们将每个手势建模为这些群集之间的过渡的马尔可夫模型。为了评估提出的方法,使用代表手势和动作识别应用程序的两个不同数据集进行了广泛的实验。所提出的方法不仅能够成功地表示不同类别的形状和动力学以进行识别,而且对于由于分割和背景减法而导致的一些错误也具有鲁棒性。

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