Invariant neural-network based face detection with Orthogonal Fourier-Mellin Moments

被引:0
|
作者
Terrillon, JC [1 ]
McReynolds, D [1 ]
Sadek, M [1 ]
Sheng, YL [1 ]
Akamatsu, S [1 ]
机构
[1] ATR, Human Informat Proc Res Labs, Kyoto 6190288, Japan
关键词
D O I
暂无
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, we apply a recently developed type of moments, Orthogonal Fourier-Mellin Moments (OFMMs) [7], to the specific problem of fully translation-, scale-, and inplane rotation-invariant detection of human faces in two-dimensional static color images, and we compare their performance with that of the generalized Hu's moments or non-orthogonal Fourier-Mellin moments (FMMs). As compared to the FMMs, the OFMMs have the advantages of non-redundancy of information, robustness with respect to noise and the ability to reconstruct the original object [7]. Color segmentation is first performed in nine different chrominance spaces by use of two human skin chrominance models as described in [10]. For feature extraction in the segmented images, the same number of OFMMs are used as for the FMMs as the input vector to a multilayer perceptron neural network (NN) to distinguish faces from distractors. It is shown that, at least in the specific problem of face detection from segmented images, for the same set of test images, there is no significant advantage over the FMMs in using the OFMMs, and that in practice both types of moments may be used. Possible explanations for such results are presented.
引用
收藏
页码:993 / 1000
页数:4
相关论文
共 50 条
  • [21] Quaternion Fourier-Mellin moments for color images
    Guo, Li-Qiang
    Zhu, Ming
    PATTERN RECOGNITION, 2011, 44 (02) : 187 - 195
  • [22] Robust watermarking using orthogonal Fourier-Mellin moments and chaotic map for double images
    Shao, Zhuhong
    Shang, Yuanyuan
    Zhang, Yu
    Liu, Xilin
    Guo, Guodong
    SIGNAL PROCESSING, 2016, 120 : 522 - 531
  • [23] Detection of human faces in complex scene images by use of a skin color model and of invariant Fourier-Mellin moments
    Terrillon, JC
    David, M
    Akamatsu, S
    FOURTEENTH INTERNATIONAL CONFERENCE ON PATTERN RECOGNITION, VOLS 1 AND 2, 1998, : 1350 - 1355
  • [24] INVARIANT PATTERN-RECOGNITION USING FOURIER-MELLIN TRANSFORMS AND NEURAL NETWORKS
    SHENG, YL
    LEJEUNE, C
    JOURNAL OF OPTICS-NOUVELLE REVUE D OPTIQUE, 1991, 22 (05): : 223 - 228
  • [25] Interferometric SAR image coregistartion based on the Fourier-Mellin Invariant descriptor
    Abdelfattah, R
    Nicolas, JM
    Tupin, F
    IGARSS 2002: IEEE INTERNATIONAL GEOSCIENCE AND REMOTE SENSING SYMPOSIUM AND 24TH CANADIAN SYMPOSIUM ON REMOTE SENSING, VOLS I-VI, PROCEEDINGS: REMOTE SENSING: INTEGRATING OUR VIEW OF THE PLANET, 2002, : 1334 - 1336
  • [26] AN INVARIANT SIMILARITY REGISTRATION ALGORITHM BASED ON THE ANALYTICAL FOURIER-MELLIN TRANSFORM
    Sellami, Malek
    Ghorbel, Faouzi
    2012 PROCEEDINGS OF THE 20TH EUROPEAN SIGNAL PROCESSING CONFERENCE (EUSIPCO), 2012, : 390 - 394
  • [27] Subpixel Edge Location Using Orthogonal Fourier-Mellin Moments Based Edge Location Error Compensation Model
    Lee, Wen-Chia
    Chen, Chin-Hsing
    ISDA 2008: EIGHTH INTERNATIONAL CONFERENCE ON INTELLIGENT SYSTEMS DESIGN AND APPLICATIONS, VOL 3, PROCEEDINGS, 2008, : 346 - 351
  • [28] Quasi Fourier-Mellin Transform for Affine Invariant Features
    Yang, Jianwei
    Lu, Zhengda
    Tang, Yuan Yan
    Yuan, Zhou
    Chen, Yunjie
    IEEE TRANSACTIONS ON IMAGE PROCESSING, 2020, 29 (29) : 4114 - 4129
  • [29] Construction of systems of local invariant image indicators based on the Fourier-Mellin transform
    Averkin, A. V.
    Potapov, A. S.
    Lutsev, V. R.
    JOURNAL OF OPTICAL TECHNOLOGY, 2010, 77 (01) : 28 - 32
  • [30] Fast algorithm for calculating the Fourier-Mellin moments for binary images
    Sadykhov, RK
    Selinger, MI
    AUTOMATIC CONTROL AND COMPUTER SCIENCES, 1999, 33 (06) : 54 - 60