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
  • [31] Color pattern recognition by quaternion correlation
    Pei, SC
    Ding, JJ
    Chang, JH
    2001 INTERNATIONAL CONFERENCE ON IMAGE PROCESSING, VOL I, PROCEEDINGS, 2001, : 894 - 897
  • [32] Quaternion polar polar harmonic Fourier moments for color images
    Wang, Chunpeng
    Wang, Xingyuan
    Li, Yongwei
    Xia, Zhiqiu
    Zhang, Chuan
    INFORMATION SCIENCES, 2018, 450 : 141 - 156
  • [33] IMPROVING THE MACHINE LEARNING PERFORMANCE FOR IMAGE RECOGNITION USING A NEW SET OF MOUNTAIN FOURIER MOMENTS
    Sahmoudi, Yahya
    EL Ogri, Omar
    El-Mekkaoui, Jaouad
    Idrissi, Boujamaa Janati
    Hjouji, Amal
    IMAGE ANALYSIS & STEREOLOGY, 2024, 43 (01): : 67 - 84
  • [34] Orthogonal moments based on exponent functions: Exponent-Fourier moments
    Hu, Hai-tao
    Zhang, Ya-dong
    Shao, Chao
    Ju, Quan
    PATTERN RECOGNITION, 2014, 47 (08) : 2596 - 2606
  • [35] DIGITAL PATTERN RECOGNITION BY MOMENTS
    ALT, FL
    JOURNAL OF THE ACM, 1962, 9 (02) : 240 - &
  • [36] Study on a novel tumor cell recognition system based on orthogonal image moments
    Ren, Haiping
    Liu, Aizhen
    Ping, Ziliang
    Bai, Dongting
    APCMBE 2008: 7TH ASIAN-PACIFIC CONFERENCE ON MEDICAL AND BIOLOGICAL ENGINEERING, 2008, 19 : 290 - 292
  • [37] Quaternion generic Fourier descriptor for color object recognition
    Li, Heng
    Liu, Zhiwen
    Huang, Yali
    Shi, Yonggang
    PATTERN RECOGNITION, 2015, 48 (12) : 3895 - 3903
  • [38] Accurate Computation of Orthogonal Fourier-Mellin Moments
    Chandan Singh
    Rahul Upneja
    Journal of Mathematical Imaging and Vision, 2012, 44 : 411 - 431
  • [39] Effective quaternion radial harmonic Fourier moments for color image representation
    Yao, Zhaoliang
    Liu, Yunan
    Zhang, Shanshan
    Yang, Jian
    SIGNAL IMAGE AND VIDEO PROCESSING, 2021, 15 (01) : 93 - 101
  • [40] Accurate Computation of Orthogonal Fourier-Mellin Moments
    Singh, Chandan
    Upneja, Rahul
    JOURNAL OF MATHEMATICAL IMAGING AND VISION, 2012, 44 (03) : 411 - 431