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Comparative Evaluation of Symmetric SVD Algorithms for Real-time Face and Eye Tracking

机译:实时人脸对称sVD算法的比较评价   和眼动追踪

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摘要

Computation of singular value decomposition (SVD) has been a topic of concernby many numerical linear algebra researchers. Fast SVD has been a veryeffective tool in computer vision in a number of aspects, such as: facerecognition, eye tracking etc. At the present state of the art fast andfixed-point power efficient SVD algorithm needs to be developed for real-timeembedded computing. The work in this paper is the genesis of an attempt tobuild an on-board real-time face and eye tracking system for human drivers todetect loss of attention due to drowsiness or fatigue. A major function of thison-board system is quick customization. This is carried out when a new drivercomes in. The face and eye images are recorded while instructing the driver formaking specific poses. The eigen faces and eigen eyes are generated at severalresolution levels and stored in the on-board computer. The discriminating eigenspace of face and eyes are determined and stored in the on-board flash memoryfor detection and tracking of face and eyes and classification of eyes (open orclosed) as well. Therefore, fast SVD of image covariance matrix at variouslevels of resolution needs to be carried out to generate the eigen database. Asa preliminary step, we review the existing symmetric SVD algorithms andevaluate their feasibility for such an application. In this article, we comparethe performance of (1) Jacobi's, (2) Hestenes', (3) Golub-Kahan, (4)Tridiagonalization and Symmetric QR iteration and (5) Tridiagonalization andDivide and Conquer algorithms. A case study has been demonstrated as anexample.
机译:奇异值分解(SVD)的计算已成为许多数值线性代数研究人员关注的话题。快速SVD在许多方面已成为计算机视觉中非常有效的工具,例如:人脸识别,眼睛跟踪等。目前,需要开发用于实时嵌入式计算的快速和定点功率高效SVD算法。本文的工作是尝试建立一种车载实时面部和眼睛跟踪系统以供驾驶员检测由于睡意或疲劳引起的注意力丧失的起源。该车载系统的主要功能是快速定制。当新驾驶员进来时执行此操作。在指示驾驶员做出特定姿势的同时记录面部和眼睛图像。特征脸和特征眼以几种分辨率级别生成,并存储在车载计算机中。确定面部和眼睛的区别特征空间,并将其存储在板载闪存中,以检测和跟踪面部和眼睛以及对眼睛进行分类(睁开或闭合)。因此,需要在各种分辨率级别上对图像协方差矩阵进行快速SVD生成本征数据库。作为第一步,我们回顾了现有的对称SVD算法,并评估了其在此类应用中的可行性。在本文中,我们比较了(1)Jacobi,(2)Hestenes,(3)Golub-Kahan,(4)Tridiagonalization和对称QR迭代以及(5)Tridiagonalization andDivide and Conquer算法的性能。一个案例研究已经被证明是一个例子。

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