A PARALLEL ROUGH SET BASED SMOOTHING FILTERFOR MEDICAL IMAGE ENHANCEMENT
Keywords:
Rough sets, smoothing filters, Image averaging functionAbstract
Image processing is a special form of signal processing which provides valuable information toward human image. The most important image processing step in human picture recognition system consists of Edge enhancement process. In this paper we propose a new idea for edge enhancement using smoothing filters based on Rough sets. Rough set theory is an important tool (it is a mathematical tool) that process uncertainty and non-integrity[1][10]. This theory is efficient in analysing and processing inconsistent information, and then detecting connotative information. Rough set theory is to classify the pixel in each part then noise pixels can be separated and removed, which is to provide `better' input for other automated image processing techniques. Smoothing is often used to reduce noise within an image or to produce a less pixel image. Edges are the representations of the discontinuities of image intensity functions. For processing these discontinuities in an image a good edge enhancement technique is essential. This paper proposes a new idea for enhancement of a medical image using smoothing techniques and Image noise is mostly unwanted and manifested in the pixels of an image and the main application of image averaging is noise removal. In this paper, we deal with Rough set based medical image smoothening filters in order to improve the quality of the image and as well as to help to solve various complex image processing tasks in the future. This paper focuses on an approach which tries to combine the advantages of the various smoothing filters techniques.
References
B. Tirumula Rao, K. Venkata Rao, G. kiran Swathi, G. Prudhvi shanthi, and J. Sree Durga. “A Novel Approach to Image Edge Enhancement Using Smoothening Filters.” The ICFAI university journal of computer sciences (April 2009), Vol .3, No.2, 37-53.
K.Venkata Rao, Dr. I. Ramesh Babu, K.Koteswara Rao, “An Enhanced Approach For Medical Edge Image Enhancement using Genetic Algorithm” Proceedings of International Seminar on Artificial Intelligence & Application, pp. 40-45, Dec-2009
Zdzisław Pawlak “Rough sets” International Journal of Computer and Information Sciences, 11, 341-356, 1982
Himayat, N.; Kassam, S.A.; Systems Engineering, 1991. “A theoretical study of some nonlinear edge preserving smoothing filters" IEEE International Conference on Gonzalez and Woods (2001), Digital Image Processing, Vol. 2nd Edition,567-633, Prentice Hall
Wang Xianghong; Yang Shi-e; Xu Xinsheng; “An Effective Method to Medical Image Enhancement” COMPLEX MEDICAL ENGINEERING, 2007. CME 2007. IEEE/ICME INTERNATIONAL CONFERENCE.
Ki-Seung Lee, Eun Suk Kim, Won Doh, and Dae Hee Youn. "IMAGE ENHANCEMENT BASED ON SIGNAL SUBSPACE APPROACH." IEEE Transactions on Image Processing, (Aug 1999),Vol.8,Issue 8,1129-134.
Rafael C. Gonzalez and Richard E. Woods. Upper Saddle River,. NJ: Prentice Hall, 2002. Digital Image Processing (second edition).
Digital image processing - Bernd Jähne - Computers - 2005
B.Chanda, D Dutta Majunder “Digital Image Processing and Analysis”
Dimitri Van De Ville, Mike Nachtegael “Noise Reduction by Fuzzy Image Filtering”IEEE TRANSACTIONS ON FUZZY SYSTEMS, VOL. 11, NO. 4, AUGUST 2003
The Physical Principles of Medical Imaging, 2nd Ed. Perry Sprawls, Ph.D.
LI-HUI JIANG, FAN ZHANG, ZHEN-NI JIN, RUI-HUA LIU ”Applications On Rough Sets In Image Median Filter” Proceedings of the Sixth International Conference on Machine Learning and Cybernetics, Hong Kong, 19-22 August 2007
WANG Dan , WUMeng-da “Binary Fuzzy Rough Set Model On Triangle Modulus And Its Application To Image Processing” (Dept. ofMathematic and System Science, National University of Defense Technology, Changsha, 410073, China)
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