Image Texture Characterization Using the Discrete Orthonormal S-Transform

被引:94
|
作者
Drabycz, Sylvia [1 ,2 ]
Stockwell, Robert G. [3 ]
Mitchell, J. Ross [1 ,4 ,5 ]
机构
[1] So Alberta Canc Res Inst, Calgary, AB T2N 4N1, Canada
[2] Univ Calgary, Dept Elect & Comp Engn, Calgary, AB T2N 1N4, Canada
[3] NW Res Associates Inc, Colorado Res Associates Div, Boulder, CO 80301 USA
[4] Univ Calgary, Dept Clin Neurosci, Calgary, AB T2N 1N4, Canada
[5] Univ Calgary, Dept Radiol, Calgary, AB T2N 1N4, Canada
关键词
3D texture mapping; 3D wavelet transform; algorithms; biomedical image analysis; brain imaging; computer assisted detection; computer-aided diagnosis (CAD); Fourier analysis; image analysis; image processing; magnetic resonance imaging; MR imaging; pattern recognition; automated; signal processing; TISSUE CHARACTERIZATION; MULTIPLE-SCLEROSIS; MR-IMAGES; CLASSIFICATION; WAVELET; LOCALIZATION; DIAGNOSIS; STOCKWELL; FILTER;
D O I
10.1007/s10278-008-9138-8
中图分类号
R8 [特种医学]; R445 [影像诊断学];
学科分类号
1002 ; 100207 ; 1009 ;
摘要
We present a new efficient approach for characterizing image texture based on a recently published discrete, orthonormal space-frequency transform known as the DOST. We develop a frequency-domain implementation of the DOST in two dimensions for the case of dyadic frequency sampling. Then, we describe a rapid and efficient approach to obtain local spatial frequency information for an image and show that this information can be used to characterize the horizontal and vertical frequency patterns in synthetic images. Finally, we demonstrate that DOST components can be combined to obtain a rotationally invariant set of texture features that can accurately classify a series of texture patterns. The DOST provides the computational efficiency and multi-scale information of wavelet transforms, while providing texture features in terms of Fourier frequencies. It outperforms leading wavelet-based texture analysis methods.
引用
收藏
页码:696 / 708
页数:13
相关论文
共 50 条
  • [31] Applying the S-transform to magnetic resonance imaging texture analysis
    Bjarnason, Thorarin A.
    Drabycz, Sylvia
    Adler, Daniel H.
    Cairncross, J. Gregory
    Mitchell, J. Ross
    PSEUDO-DIFFERENTIAL OPERATORS: PARTIAL DIFFERENTIAL EQUATIONS AND TIME-FREQUENCY ANALYSIS, 2007, 52 : 311 - +
  • [32] S-transform Based Approach for Texture Analysis of Medical Images
    Pradhan, Pyari Mohan
    Cheng, Chun Hing
    Mitchell, Joseph Ross
    2014 INTERNATIONAL CONFERENCE ON HIGH PERFORMANCE COMPUTING AND APPLICATIONS (ICHPCA), 2014,
  • [33] Analysis of Harmonics using S-Transform
    Thangaraj, K.
    Muruganandham, J.
    Selvaumar, S.
    Jagan, R.
    FIRST INTERNATIONAL CONFERENCE ON EMERGING TRENDS IN ENGINEERING, TECHNOLOGY AND SCIENCE - ICETETS 2016, 2016,
  • [34] Detection of fricatives using S-transform
    Vydana, Hari Krishna
    Vuppala, Anil Kumar
    JOURNAL OF THE ACOUSTICAL SOCIETY OF AMERICA, 2016, 140 (05): : 3896 - 3907
  • [35] Image denoising using orthonormal finite ridgelet transform
    Do, MN
    Vetterli, M
    WAVELET APPLICATIONS IN SIGNAL AND IMAGE PROCESSING VIII PTS 1 AND 2, 2000, 4119 : 831 - 842
  • [36] Symmetric Discrete Orthonormal Stockwell Transform
    Wang, Yanwei
    Orchard, Jeff
    NUMERICAL ANALYSIS AND APPLIED MATHEMATICS, 2008, 1048 : 585 - +
  • [37] Psychovisual Model on Discrete Orthonormal Transform
    Abu, Nur Azman
    Ernawan, Ferda
    Sahib, Shahrin
    INTERNATIONAL CONFERENCE ON MATHEMATICAL SCIENCES AND STATISTICS 2013 (ICMSS2013), 2013, 1557 : 309 - 314
  • [38] FAST DISCRETE ORTHONORMAL STOCKWELL TRANSFORM
    Wang, Yanwei
    Orchard, Jeff
    SIAM JOURNAL ON SCIENTIFIC COMPUTING, 2009, 31 (05): : 4000 - 4012
  • [39] Efficient Discrete S-Transform Based on Optimally Concentrated Window
    Singh, Neha
    Pradhan, Pyari Mohan
    IEEE SIGNAL PROCESSING LETTERS, 2019, 26 (01) : 14 - 18
  • [40] A basis function for DCT based Discrete Orthogonal S-Transform
    Khatua, Pritiranjan
    Ray, Kailash Chandra
    2019 IEEE INTERNATIONAL SYMPOSIUM ON SMART ELECTRONIC SYSTEMS (ISES 2019), 2019, : 7 - 11