Mixed-Norm Projection-Based Iterative Algorithm for Face Recognition

被引:0
|
作者
Liu, Qingshan [1 ]
Xiong, Jiang [2 ]
Yang, Shaofu [3 ]
机构
[1] Southeast Univ, Sch Math, Nanjing 210096, Peoples R China
[2] Chongqing Three Gorges Univ, Key Lab Intelligent Informat Proc & Control Chong, Chongqing 404100, Wanzhou, Peoples R China
[3] Southeast Univ, Sch Comp Sci & Engn, Nanjing 210096, Peoples R China
基金
中国国家自然科学基金;
关键词
Mixed norm; Projection method; Iterative algorithm; Face recognition;
D O I
10.1007/978-3-030-22808-8_33
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
In this paper, the mixed-norm optimization is investigated for sparse signal reconstruction. Furthermore, an iterative optimization algorithm based on the projection method is presented for face recognition. From the theoretical point of view, the optimality and convergence of the proposed algorithm is strictly proved. And from the application point of view, the mixed norm combines the L-1 and L-2 norms to give a sparse and collaborative representation for pattern recognition, which has higher recognition rate than sparse representation algorithms. The algorithm is designed by combining the projection operator onto a box set with the projection matrix, which is effective to guarantee the feasibility of the optimal solution. Moreover, numerical experiments on randomly generated signals and three face image data sets are presented to show that the mixed-norm minimization is a combination of sparse representation and collaborative representation for pattern classification.
引用
收藏
页码:331 / 340
页数:10
相关论文
共 50 条
  • [31] Generalized Kernel Normalized Mixed-Norm Algorithm: Analysis and Simulations
    Yu, Shujian
    You, Xinge
    Jiang, Xiubao
    Ou, Weihua
    Zhu, Ziqi
    Zhao, Yixiao
    Chen, C. L. Philip
    Tang, Yuanyan
    NEURAL INFORMATION PROCESSING, PT II, 2015, 9490 : 61 - 70
  • [32] A novel algorithm for solving multiplicative mixed-norm regularization problems
    Aucejo, M.
    De Smet, O.
    MECHANICAL SYSTEMS AND SIGNAL PROCESSING, 2020, 144
  • [33] Convergence and Steady-State Properties of the Affine Projection Mixed-Norm Algorithms
    Ling Liqian
    Lin Bin
    Wang Fei
    Luo Lingling
    PROCEEDINGS OF THE 2015 INTERNATIONAL CONFERENCE ON COMMUNICATIONS, SIGNAL PROCESSING, AND SYSTEMS, 2016, 386 : 953 - 961
  • [34] An Efficient Algorithm for Dictionary Learning with a Mixed-norm Regularizer for Sparsity Based on Proximal Operator
    Li, Zhenni
    Ding, Shuxue
    Hayashi, Takafumi
    Chen, Wuhui
    Li, Yujie
    2015 9TH INTERNATIONAL CONFERENCE ON SIGNAL PROCESSING AND COMMUNICATION SYSTEMS (ICSPCS), 2015,
  • [35] A transform domain based Least Mean Mixed-Norm algorithm to improve adaptive beamforming
    Tinati, M. A.
    Rastegarnia, A.
    Rezaii, T. Y.
    2008 SECOND INTERNATIONAL CONFERENCE ON ELECTRICAL ENGINEERING, 2008, : 42 - 45
  • [36] A Novel Mixed-Norm Multibaseline Phase-Unwrapping Algorithm Based on Linear Programming
    Liu, Huitao
    Xing, Mengdao
    Bao, Zheng
    IEEE GEOSCIENCE AND REMOTE SENSING LETTERS, 2015, 12 (05) : 1086 - 1090
  • [37] Oblique projection-based beamforming algorithm
    Zhang, Xiao-Fei
    Xu, Da-Zhuan
    Dianzi Yu Xinxi Xuebao/Journal of Electronics and Information Technology, 2008, 30 (03): : 585 - 588
  • [38] Image Superresolution Based on Locally Adaptive Mixed-Norm
    Omer, Osama A.
    Tanaka, Toshihisa
    JOURNAL OF ELECTRICAL AND COMPUTER ENGINEERING, 2010, 2010
  • [39] Robust nonnegative mixed-norm algorithm with weighted l1-norm regularization
    Wu, Yifan
    Ni, Jingen
    CONFERENCE PROCEEDINGS OF 2019 IEEE INTERNATIONAL CONFERENCE ON SIGNAL PROCESSING, COMMUNICATIONS AND COMPUTING (IEEE ICSPCC 2019), 2019,
  • [40] Robust Localization Based on Mixed-Norm Minimization Criterion
    Park, Chee-Hyun
    Chang, Joon-Hyuk
    IEEE ACCESS, 2022, 10 : 57080 - 57093