DAUBECHIES COMPLEX WAVELET TRANSFORM BASED TECHNIQUE FOR DENOISING OF MEDICAL IMAGES

被引:10
|
作者
Khare, Ashish [1 ]
Tiwary, Uma Shanker [2 ]
机构
[1] Univ Allahabad, Dept Elect & Commun, Allahabad, Uttar Pradesh, India
[2] Indian Inst Informat Technol, Allahabad, Uttar Pradesh, India
关键词
Complex wavelet transform; medical image denoising; noise-model free denoising; complex threshold; adaptive denoising;
D O I
10.1142/S0219467807002854
中图分类号
TP31 [计算机软件];
学科分类号
081202 ; 0835 ;
摘要
Wavelet based denoising is an effective way to improve the quality of images. Various methods have been proposed for denoising using real-valued wavelet transform. Complex valued wavelets exist but are rarely used. The complex wavelet transform provides phase information and it is shift invariant in nature. In medical image denoising, both removal of phase incoherency as well as maintaining the phase coherency are needed. This paper is an attempt to explore and apply the complex Daubechies wavelet transform for medical image denoising. We have proposed a method to compute a complex threshold, which does not depend on any assumed model of noise. In this sense this is a "universal" method. The proposed complex-domain shrinkage function depends on mean, variance and median of wavelet coefficients. To test the effectiveness of the proposed method, we have computed the input and output SNR and PSNR of various types of medical images. The method gives an improvement for Gaussian additive, Speckle and Salt-&-Pepper noise as well as for the mixture of these noise types for a range of noisy images with 15 db to 30 db noise levels and outperforms other real-valued wavelet transform based methods. The application of the proposed method to Ultrasound, X-ray and MRI images is demonstrated in the experiments.
引用
收藏
页码:663 / 687
页数:25
相关论文
共 50 条
  • [41] Enhanced Empirical Wavelet Transform for Denoising of Fundus Images
    Nair, C. Amala
    Lavanya, R.
    SOFT COMPUTING SYSTEMS, ICSCS 2018, 2018, 837 : 116 - 124
  • [42] SAR Image Denoising Based on Dual Tree Complex Wavelet Transform
    Wang, Huazhang
    COMPUTER SCIENCE FOR ENVIRONMENTAL ENGINEERING AND ECOINFORMATICS, PT 2, 2011, 159 : 430 - 435
  • [43] Complex wavelet transform and bivariate shrink threshold based image denoising
    Li, Jiang-Tao
    Ni, Guo-Qiang
    Wang, Qiang
    Guangxue Jishu/Optical Technique, 2007, 33 (05): : 723 - 727
  • [44] Spectra denoising based on the dual-tree complex wavelet transform
    Pan, Jingchang
    Guo, Qiang
    Jiang, Bin
    2008 INTERNATIONAL CONFERENCE ON AUDIO, LANGUAGE AND IMAGE PROCESSING, VOLS 1 AND 2, PROCEEDINGS, 2008, : 1121 - 1125
  • [45] Study on Denoising Based on the Wavelet Transform
    MA Liang
    Semiconductor Photonics and Technology, 2010, 16 (01) : 29 - 34
  • [46] DETECTION OF DYSPLASIA FROM ENDOSCOPIC IMAGES USING DAUBECHIES 2 WAVELET LIFTING WAVELET TRANSFORM
    Takeda, Hiroaki
    Minamoto, Teruya
    PROCEEDINGS OF 2019 INTERNATIONAL CONFERENCE ON WAVELET ANALYSIS AND PATTERN RECOGNITION (ICWAPR), 2019, : 116 - 121
  • [47] Image Denoising Based On Wavelet Transform
    Zou, Binyi
    Liu, Hui
    Shang, Zhenhong
    Li, Ruixin
    PROCEEDINGS OF 2015 6TH IEEE INTERNATIONAL CONFERENCE ON SOFTWARE ENGINEERING AND SERVICE SCIENCE, 2015, : 342 - 344
  • [48] Multiple human tracking based on daubechies complex wavelet transform combined with histogram of templates features
    Sunitha, M. R.
    Jayanna, H. S.
    Ramegowda
    2015 INTERNATIONAL CONFERENCE ON TRENDS IN AUTOMATION, COMMUNICATIONS AND COMPUTING TECHNOLOGY (I-TACT-15), 2015,
  • [49] Block Based thresholding in Wavelet Domain for Denoising Ultrasound Medical Images
    Kishore, P. V. V.
    Sastry, A. S. C. S.
    Kartheek, A.
    Mahatha, Sk. Harshad
    2015 INTERNATIONAL CONFERENCE ON SIGNAL PROCESSING AND COMMUNICATION ENGINEERING SYSTEMS (SPACES), 2015, : 265 - 269
  • [50] An Image Denoising Technique using Quantum Wavelet Transform
    Sanjay Chakraborty
    Soharab Hossain Shaikh
    Amlan Chakrabarti
    Ranjan Ghosh
    International Journal of Theoretical Physics, 2020, 59 : 3348 - 3371