Novel Quaternion Orthogonal Mountain Fourier Moments for Pattern Recognition Applications

被引:0
|
作者
Idrissi, Boujamaa Janati [1 ]
Sahmoudi, Yahya [1 ]
El Ogri, Omar [1 ,2 ]
El-Mekkaoui, Jaouad [1 ]
机构
[1] Sidi Mohamed Ben Abdellah Univ, Lab, LTI, EST, Fes, Morocco
[2] Sidi Mohamed Ben Abdellah Fez Univ, Dhar El Mahrez Fac Sci, Lab Informat Signals Automat & Cognitivism LISAC, CED ST,STIC, Fes, Morocco
关键词
Orthogonal mountain functions (OMFs); Mountain Fourier invariant moments; Pattern recognition; Quaternion invariant mountain Fourier moments; FAST COMPUTATION; IMAGE-ANALYSIS; TRANSFORM;
D O I
10.1007/s42967-024-00412-y
中图分类号
O29 [应用数学];
学科分类号
070104 ;
摘要
Recent advances have been made in a wide range of imaging and pattern recognition applications, including picture categorization and object identification systems. These systems necessitate a robust feature extraction method. This study proposes a new class of orthogonal functions known as orthogonal mountain functions (OMFs). Using these functions, a novel set of orthogonal moments and associated scaling, rotation, and translation (SRT) invariants are presented for building a color image's feature vector components. These orthogonal moments are presented as quaternion orthogonal mountain Fourier moments (QOMFMs). To demonstrate the validity of our theoretically recommended technique, we conduct a number of image analysis and pattern recognition experiments, including a comparison of the performance of the feature vectors proposed above to preexisting orthogonal invariant moments. The result of this study experimentally proves the effectiveness and quality of our QOMFMs.
引用
收藏
页数:20
相关论文
共 50 条
  • [1] Fractional Orthogonal Fourier-Mellin Moments for Pattern Recognition
    Zhang, Huaqing
    Li, Zongmin
    Liu, Yujie
    PATTERN RECOGNITION (CCPR 2016), PT I, 2016, 662 : 766 - 778
  • [2] ORTHOGONAL FOURIER-MELLIN MOMENTS FOR INVARIANT PATTERN-RECOGNITION
    SHENG, YL
    SHEN, LX
    JOURNAL OF THE OPTICAL SOCIETY OF AMERICA A-OPTICS IMAGE SCIENCE AND VISION, 1994, 11 (06): : 1748 - 1757
  • [3] Novel Quaternion Orthogonal Fourier-Mellin Moments Using Optimized Factorial Calculation
    Wang, Chunpeng
    Chen, Long
    Xia, Zhiqiu
    Li, Jian
    Li, Qi
    Wei, Ziqi
    Wang, Changxu
    Han, Bing
    DIGITAL FORENSICS AND WATERMARKING, IWDW 2023, 2024, 14511 : 262 - 276
  • [4] Application of Orthogonal Fourier-Melling moments (OFMMs) transform in the optical pattern recognition
    Cheng, Huiquan
    Nie, Shouping
    Bian, Songlin
    Tao, Chunkan
    Guangdian Gongcheng/Opto-Electronic Engineering, 1996, 23 (04): : 16 - 21
  • [5] Novel fractional-order Jacobi moments and invariant moments for pattern recognition applications
    El Ogri, Omar
    Karmouni, Hicham
    Yamni, Mohamed
    Sayyouri, Mhamed
    Qjidaa, Hassan
    Maaroufi, Mustapha
    Alami, Badreeddine
    NEURAL COMPUTING & APPLICATIONS, 2021, 33 (20): : 13539 - 13565
  • [6] Novel fractional-order Jacobi moments and invariant moments for pattern recognition applications
    Omar El Ogri
    Hicham Karmouni
    Mohamed Yamni
    Mhamed Sayyouri
    Hassan Qjidaa
    Mustapha Maaroufi
    Badreeddine Alami
    Neural Computing and Applications, 2021, 33 : 13539 - 13565
  • [7] New fractional-order Legendre-Fourier moments for pattern recognition applications
    Hosny, Khalid M.
    Darwish, Mohamed M.
    Aboelenen, Tarek
    PATTERN RECOGNITION, 2020, 103
  • [8] Orthogonal invariant Lagrange-Fourier moments for image recognition
    Hjouji, Amal
    EXPERT SYSTEMS WITH APPLICATIONS, 2022, 199
  • [9] Helmet-fourier orthogonal moments for image representation and recognition
    Hjouji, Amal
    EL-Mekkaoui, Jaouad
    JOURNAL OF SUPERCOMPUTING, 2022, 78 (11): : 13583 - 13623
  • [10] Helmet-fourier orthogonal moments for image representation and recognition
    Amal Hjouji
    Jaouad EL-Mekkaoui
    The Journal of Supercomputing, 2022, 78 : 13583 - 13623