Abstract
Recent years have seen great development in the field of medical imaging and telemedicine. Despite the developments in storage and communication technologies, compression of medical data remains challenging. This paper proposes an efficient medical image compression method for telemedicine. The proposed method takes advantage of Radon transform whose basis functions are effective in representing the directional information. The periodic re-ordering of the elements of Radon projections requires minimal interpolation and preserves all of the original image pixel intensities. The dimension-reducing property allows the conversion of 2D processing task to a set of simple 1D task independently on each of the projections. The resultant Radon coefficients are then encoded using set partitioning in hierarchical trees (SPIHT) encoder. Experimental results obtained on a set of medical images demonstrate that the proposed method provides competing performance compared with conventional and state-of-the art compression methods in terms of compression ratio, peak signal-to-noise ratio (PSNR), and computational time.
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Sapkal AM, Bairagi VK: Telemedicine in India: a review challenges and role of image compression. J Med Imaging Health Inform 1(4):300–306, 2011
Scholl I, Aach T, Deserno TM, Kuhlen T: Challenges of medical image processing. Comput Sci Res Dev 26:5–13, 2011
Fong B, Fong ACM, Li CK: Telemedicine Technologies: Information Technologies for Medicine and Telehealth. Wiley, 2011.
Xiong Z, Wu X, Cheng S, Hua J: Lossy-to-lossless compression of medical volumetric images using three-dimensional integer wavelet transforms. IEEE Trans Med Image 22(3):459–470, 2003
Vetterli M: Wavelets, approximation and compression. IEEE Signal Process Mag 18(5):59–73, 2001
Starck JL, Candes EJ, Donoho DL: Curvelets, multiresolution representation, and scaling laws. IEEE Trans Image Process 11:670–684, 2000
Iqbal M, Javed M.Y., Qayyum U: Curvelet-based image compression with SPIHT. Int Conf Converg Inf Technol 961–965, 2007
Do MN, Vetterli M: The contourlet transform: an efficient directional multiresolution image representation. IEEE Trans Image Process 14(12):2091–2106, 2005
Belbachir AN, Goebel PM: The contourlet transform for image compression. Physics in Signal and Image Process, Toulouse, 2005
Juliet S, Rajsingh EB, Ezra K: A novel image compression for medical images using geometric regularity of image structure. J. SIViP, 2014. doi:10.1007/s11760-014-0625-8
Prabhu KMM: 3-D warped discrete cosine transform for MRI image compression. Biomed Signal Process Control 8:50–58, 2013
Saudagar AKJ, Syed AS: Image compression approach with ridgelet transformation using modified neuro modeling for biomedical images. Neural Comput & Applic, 2013. doi:10.1007/s00521-013-1414-y
Ponomarenko NN, Lukin VV, Egiazarian KO, Lepisto L: Adaptive visually lossless JPEG-based color image compression. J SIViP 7:437–452, 2013
Chen YY: Medical image compression using DCT-based subband decomposition and modified SPIHT data organization. Int J Med Inf 76(10):717–725, 2007
Juliet S, Rajsingh EB, Ezra K: A novel medical image compression using ripplet transform. J Real-Time Image Proc, 2013. doi:10.1007/s11554-013-0367-9
Bairagi VK, Sapkal A: M: ROI-based DICOM image compression for telemedicine. Indian Acad Sci 38(1):123–131, 2013
Jiang H, Ma Z, Hu Y, Yang B, Zhang L: Medical image compression based on vector quantization with variable block sizes in wavelet domain. Computational Intelligence and Neuroscience 2012(5):1–8, 2012. Hindawi Publ Corp
Minasyan S, Astola J, Guevorkian D: An image compression scheme based on parametric Haar-like transform. IEEE Int Symp Circ Syst 3:2088–2091, 2005
Shapiro JM: Embedded image coding using zerotrees of wavelet coefficients. IEEE Trans Signal Process 41:3445–3463, 1983
Said A, Pearlman W: A new fast and efficient image codec based on set partitioning in hierarchial trees. IEEE Trans Circ Syst Video Technol 6(3):243–250, 1996
Sriraam N, Shyamsundar R: 3D medical image compression using 3D wavelet coders. Digit Signal Process 21:100–109, 2011
Placidi G: Adaptive compression algorithm from projections: application on medical greyscale images. Comput Biol Med 39:993–999, 2009
Hu L, Liu Y: Shearlet approximations to the inverse of a family of linear operators. J Inequalities Appl 11, 2013.
Dong B, Li J, Shen Z: X-ray CT image reconstruction via wavelet frame based regularization and Radon domain inpainting. J Sci Comput 54:333–349, 2013
Svalbe I: Exact, scaled image rotations in finite Radon transform space. Pattern Recogn Lett 32:1415–1420, 2011
Deans SR: The Radon Transform and Some of Its Applications. Wiley-Interscience, New York, 1983
Beylkin G: Discrete Radon transform. IEEE Trans Acoust Speech Signal Process. Assp 35(2):162-172, 1987.
Dargham JA, Chekima A, Moung E, Omatu S: Radon transform for face recognition. Artif Life Robot 15:359–362, 2010
Imamverdiev YN, Kerimova LE, Mussaev VY: Method of detection of real fingerprints on the basis of the Radon transform. Autom Control Comput Sci 43(5):270–275, 2009
Johansen S, Radziwon M, Tavares L, Rubahn HG: Nanotag luminescent fingerprint anti-counterfeiting technology. Nanoscale Res Lett 7(262):2–5, 2012
Belana SN, Motornyuk RL: Extraction of characteristic features of images with the help of the Radon transform and its hardware implementation in terms of cellular automata. Cybern Syst Anal 49(1):7–14, 2013
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Juliet, S., Rajsingh, E.B. & Ezra, K. Projection-Based Medical Image Compression for Telemedicine Applications. J Digit Imaging 28, 146–159 (2015). https://doi.org/10.1007/s10278-014-9731-y
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DOI: https://doi.org/10.1007/s10278-014-9731-y