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首页> 外文期刊>International Journal of Computer Vision >Tensor Decomposition and Non-linear Manifold Modeling for 3D Head Pose Estimation
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Tensor Decomposition and Non-linear Manifold Modeling for 3D Head Pose Estimation

机译:3D头姿态估计的张量分解和非线性歧管建模

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摘要

Head pose estimation is a challenging computer vision problem with important applications in different scenarios such as human-computer interaction or face recognition. In this paper, we present a 3D head pose estimation algorithm based on non-linear manifold learning. A key feature of the proposed approach is that it allows modeling the underlying 3D manifold that results from the combination of rotation angles. To do so, we use tensor decomposition to generate separate subspaces for each variation factor and show that each of them has a clear structure that can be modeled with cosine functions from a unique shared parameter per angle. Such representation provides a deep understanding of data behavior. We show that the proposed framework can be applied to a wide variety of input features and can be used for different purposes. Firstly, we test our system on a publicly available database, which consists of 2D images and we show that the cosine functions can be used to synthesize rotated versions from an object from which we see only a 2D image at a specific angle. Further, we perform 3D head pose estimation experiments using other two types of features: automatic landmarks and histogram-based 3D descriptors. We evaluate our approach on two publicly available databases, and demonstrate that angle estimations can be performed by optimizing the combination of these cosine functions to achieve state-of-the-art performance.
机译:头部姿势估计是一种具有挑战性的计算机视觉问题,具有在不同场景中的重要应用,如人机互动或人脸识别。本文介绍了一种基于非线性歧管学习的3D头姿态估计算法。所提出的方法的一个关键特征是它允许通过旋转角度的组合来建模底层的3D歧管。为此,我们使用张量分解为每个变体因子生成单独的子空间,并显示它们中的每一个都具有清晰的结构,可以用来自每个角度的唯一共享参数的余弦功能建模。这些代表提供了对数据行为的深刻理解。我们表明,所提出的框架可以应用于各种输入功能,可用于不同的目的。首先,我们在公开的数据库上测试我们的系统,该数据库由2D图像组成,我们表明余弦函数可用于从我们仅在特定角度看到2D图像的对象中综合旋转版本。此外,我们使用其他两种类型的特征执行3D头姿势估计实验:自动地标和基于直方图的3D描述符。我们在两个公开的数据库中评估我们的方法,并证明可以通过优化这些余弦函数的组合来实现最先进的性能来执行角度估计。

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