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线性插值框架下矩阵步态识别的性能分析 被引量:3

Performance analysis of matrix gait recognition under linear interpolation framework
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摘要 针对现有的步态周期检测方法检测效果不佳以及行走速度变化对步态识别性能有很大影响的问题,提出的基于矩的步态周期检测方法中,Zernike矩需要人体居中、尺度归一的前期预处理过程,而伪Zernike矩具有能描述运动图像的特点,它可以避免人体居中、尺度归一等处理,以便直接测试步态的周期性.根据行走时的两帧之间的特征取决于前一帧和后一帧的特征,提出了基于线性插值的矩阵步态识别算法框架,并且将投影特征、Hough变换特征、Trace变换特征和Fan-Beam映射特征应用在CASIA(B)步态库上,验证了框架的有效性,为解决步态识别问题带来新的方法与思路.这种基于线性插值的矩阵步态识别特征本质上是一种权值不同的能量形式. The existing gait period detection methods are not ideal and the performance of gait recognition is signifi-cantly influenced by walking speed .Several novel gait period detection methods based on moments are proposed in this paper .The Zernike moment requires preprocessing including the assurance that the image of the human body is proportioned normally and is centered properly; the pseudo-Zernike moment may directly describe the motion im-age, and it may avoid the need for such processing of making the image of the human body centered and sized nor -mally, so as to directly detect gait periodicity .As the features of one frame are only decided by those of the prior and the rear frames in walking , a framework for a matrix gait recognition algorithm based on linear interpolation is proposed.Subsequently, the projection features, Hough transform feature, Trace transform feature and Fan-Beam mapping feature are applied to the CASIA ( B) gait database to prove the validity of the gait recognition framework . This brings new methods and understanding for solving gait recognition problems .This matrix gait recognition feature based on linear interpolation is essentially an energy form with different weighted values .
出处 《智能系统学报》 CSCD 北大核心 2013年第5期415-425,共11页 CAAI Transactions on Intelligent Systems
基金 国家自然科学基金资助项目(61201370) 高等学校博士学科点专项科研基金资助项目(20120131120030) 中国博士后科学基金面上项目(2013M530321) 山东省博士后创新项目专项资金项目(201303100) 山东大学自主创新基金资助项目(2012GN043 2012DX007)
关键词 步态识别 矩阵步态识别 线性插值框架 步态周期检测 ZERNIKE矩 伪ZERNIKE矩 gait recognition matrix gait recognition linear interpolation framework gait period detection Zernikemoment pseudo-Zernike moment
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参考文献17

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