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Multiscale integral invariant for motion trajectory matching and recognition

机译:用于运动轨迹匹配和识别的多尺度积分不变式

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Motion trajectory obtained from visual tracking provides an important clue to help understand motion content. This paper presents a multiscale integral invariant for motion trajectory representation which can be input to a classifier performing motion retrieve, action and gesture recognition. A meaningful integral invariant for motion trajectory under group transformations is first defined on progression of the Frenet-Serret frame with dynamic integral domain that is defined and bounded by the ball kernel function. The corresponding estimation approach is then investigated based on blurred segment of noise discrete curve. Accordingly we develop a multiscale representation of the proposed integral invariant in terms of varying scale radius of ball kernel function, by which the features of motion trajectory can be perceived at multiscale levels in coarse-to-fine manner. Through the experiments, we examine the robustness and effectiveness of our proposed representation being able to capture the motion cues in trajectory matching and gesture recognition. This multiscale integral invariant also benefits the shape representation and matching in both planar and 3D objects recognition.
机译:从视觉跟踪获得的运动轨迹为帮助理解运动内容提供了重要线索。本文提出了一种用于运动轨迹表示的多尺度积分不变式,可以将其输入到执行运动检索,动作和手势识别的分类器中。首先在具有动态积分域的Frenet-Serret框架的进程上定义由组核转换的运动轨迹的有意义的积分不变式,该动态积分域由球核函数定义和界定。然后,基于噪声离散曲线的模糊区间,研究了相应的估计方法。因此,我们根据球核函数的尺度半径变化,对提出的积分不变性进行了多尺度表示,从而可以从粗到精细的方式在多尺度水平上感知运动轨迹的特征。通过实验,我们检查了提出的表示方法的鲁棒性和有效性,该方法能够捕获轨迹匹配和手势识别中的运动提示。这种多尺度积分不变式还有利于在平面和3D对象识别中进行形状表示和匹配。

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