Inverted Sparse Discriminant Preserving Projection for Face Recognition

IF 0.3 Q4 COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS
Kiril Kirilov
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引用次数: 0

Abstract

Image classification and face recognition has been a popular subject matter for the last several decades. Images are usually handled as transformed as vectors which makes their classification a dimensionality reduction task. Some of the well-known algorithms in the area, such as the Sparsity Preserving Projection (SPP), create new theoretical concepts families, while other successfully modify or combine useful properties of the former ones. Compiled algorithms like Sparse Discriminant Preserving Projections (SDPP) employ the properties of the Sparse Representation (SR) as in their objective functions they include a supervised modification of the sparse weight matrix that considers the intra-class relations. By examining the construction of the SDPP algorithm and by providing some arguments on the supervised SR, in this paper we propose a new subspace learning algorithm, called Inverted Sparse Discriminant Preserving Projection (ISDPP). Likewise SDPP, ISDPP integrates supervised SR with the Fisher’s criterion. In contrast to SDPP, ISDPP incorporates a between-class SR with the Fischer’s within-class scatter matrix. A preliminary round of experiments support the initiative and provide an expectation for possible superior performance of the proposed ISDPP that is confirmed in the next round of empirical examinations.
面向人脸识别的倒稀疏保持判别投影
在过去的几十年里,图像分类和人脸识别一直是一个热门话题。图像通常被处理为变换为向量,这使得它们的分类成为降维任务。该领域的一些著名算法,如保稀疏投影(SPP),创建了新的理论概念族,而其他算法则成功地修改或组合了以前算法的有用特性。像稀疏判别保持投影(SDPP)这样的编译算法利用了稀疏表示(SR)的特性,因为在它们的目标函数中,它们包括对稀疏权重矩阵的有监督修改,该修改考虑了类内关系。通过研究SDPP算法的结构,并提供一些关于监督SR的论点,本文提出了一种新的子空间学习算法,称为反向稀疏判别保持投影(ISDPP)。与SDPP类似,ISDPP将监督SR与Fisher准则相结合。与SDPP相反,ISDPP结合了类间SR和类内Fischer散射矩阵。初步的一轮实验支持了这一举措,并为所提出的ISDPP可能的卓越性能提供了预期,这将在下一轮实证检验中得到证实。
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来源期刊
Journal of Information and Organizational Sciences
Journal of Information and Organizational Sciences COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS-
CiteScore
1.10
自引率
0.00%
发文量
14
审稿时长
12 weeks
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