JOURNAL OF INTERNATIONAL ACADEMIC RESEARCH FOR MULTIDISCIPLINARY Impact Factor 2.417, ISSN: , Volume 3, Issue 10, November 2015
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1 MEDICAL IMAGE PROCESSING ALGORITHM S.KRISHNAVENI* *Research Scholar, Dept. of Computer Science, Sengunthar Arts and Science College, Tiruchengode, Tamil Nadu, India ABSTRACT This paper makes a review on the current segmentation algorithms used for medical images. Algorithms are divided into three categories according to their main ideas: the ones based on threshold, the ones based on pattern recognition techniques and the ones based on deformable models. The main tendency of each category with their principle ideas, application field, advantages and disadvantages are discussed. For each considered type some typical algorithms are described. Algorithms of the third category are mainly focused because of the intensive investigation on deformable models in the recent years. Possible applications of these algorithms on segmenting organs and tissues contained in the pelvic cavity are also discussed through several preliminary experiments. Introduction Medical imaging is the technique and process of creating visual representations of the interior of a body for clinical analysis and medical intervention. Medical imaging seeks to reveal internal structures hidden by the skin and bones, as well as to diagnose and treat disease. The developments of imaging techniques such as Computer Tomography (CT) and Magnetic Resonance Imaging (MRI) offer doctors with high resolution images which have greatly assisted the clinical diagnosis. Meanwhile medical technicians have to process a large number of images with much more details; segmentation is usually a necessary step for the task. However, manual segmentation is very time-consuming and the results may not be reproducible or suffer from intra-observer and inter-observer variability. Compared with the algorithms for common image processing, the ones used for medical images require more concrete applications background. A prior knowledge like the imaging procedure or the biomechanical behaviors of organs or structures can be crucial for a successful segmentation. Also, medical images are usually influenced by noises and partial volume effect, algorithms should be sophisticated enough to handle the segmentation task. In the past few decades, many effective algorithms have been proposed to perform the computer aided segmentation. The successful implementations of modern mathematical and physical techniques have considerable enhanced the accuracy of the segmentation 122
2 Methodology Input Image the images we got from MRI, the number of images depend on the resolution of the movement of the MRI magnets. Preprocessing The semantic information is extracted from DICOM header which is used to perform the initial search and images are retrieved. The preprocessing is used for loading the Input MRI Images to the MATLAB Environment and also it removes any kind of noise present in the input images. In preprocessing the first step is to load the MRI image data set on to the MATLAB workspace and after loading they will be processed in such a way that instead of processing 128 images in one direction a whole clip of 128 images is processed by one command, otherwise it would have been very hectic situation for processing each and every image independently. Then the noises are filtered out from MRI images using Weighted Median Filter. Weighted Median (WM) Filter has the robustness and edge preserving capability of the classical median filter. A Weighted median filter is implemented as follows; W(x, y) = median {w1 *x1..wn* xn} X1, XN are the intensity values inside a window centered at (x, y) and w*n denotes replication of x,w times. INPUT IMAGE 3D VISUALIZATION DATASET Contain an MR Scan and series of 3D models o the Brain Segmentation In most of the applications a number of image processing steps are required, before the information s of images can be used. Obtaining a segmentation to the image is one of the image processing step and most important for applications. Segmentation is the process of 123
3 partitioning an image into different segments. In medical imaging, these segments often correspond to different tissue classes, organs, pathologies or other biologically relevant structures. Image segmentation plays a crucial role in many medical imaging applications by automating or facilitating the delineation of anatomical structures and other regions of interest. We describe a fully-automatic 3D-segmentation technique for brain MR images. By means of Markov random fields the segmentation algorithm captures three features that are of special importance for MR images: non-parametric distributions of tissue intensities, neighborhood correlations and signal in homogeneities. Detailed simulations and real MR images demonstrate the performance of the segmentation algorithm. In particular the impact of noise, in homogeneity, smoothing and structure thickness is analyzed quantitatively. Even single-echo MR images are well classified into gray matter, white matter, cerebrospinal fluid, scalp-bone, and background. A Simulated annealing and an iterated conditional modes implementation are presented. Excellent soft-tissue contrast and high spatial resolution make magnetic resonance imaging the method for anatomical imaging in brain research. Segmentation of the MR image into different tissues, i.e. gray matter (GM), white matter (WM), cerebrospinal fluid (CSF), scalpbone and other non-brain tissues (SB) and background (BG) 1, is an important prerequisite for 3D visualization and peeling off non-brain structures, quantitative analysis of brain morphometry, matching MR onto functional images [1], [2], Partial volume correction [3]. 124
4 Though several segmentation techniques are present in the literature, the fully-automatic segmentation of MR images remains difficult, mainly due to the somewhat noisy MR data, caused by time and equipment limitations. Another persistent difficulty is the spatial in homogeneity of the MR signal. Some promising algorithms exist, but most of them require multi-echo images and some pre- and Postprocessing to improve segmentation. In order to address these difficulties, we have developed a new Markov random field (MRF) segmentation algorithm based on an adaptive segmentation algorithm described by Wells et al. [10]. The new approach uses MRF as a convenient means for introducing context or dependence among neighboring voxels. It incorporates the following important characteristics: 1. Non-parametric distribution of tissue intensities are described by Parzen-window statistics [11], 2. Neighborhood tissue correlations are taken into account by MRF to manage the noisy data, 3. Signal in homogeneities is also modeled by a priori MRF. Several methods for addressing these issues can be found in the literature, but the algorithm presented here is the first that addresses all three simultaneously. Held et al., Markov Random Field Segmentation of Brain MR Images 4 Wells et al. [10] use non-parametric, Parzen-window statistics [11] and adapt a bias field to the in homogeneities but do not regard neighborhood dependencies for the tissue segmentation. Additional filtering and connectivity operations are also used. Geman and Geman [12] were the first to apply the methods of statistical mechanics2 to image segmentation. They use an a priori probability model for neighboring voxels and some additional, hidden edge elements. But they do not take account of nonparametric intensity distributions and the in homogeneities that are important for MR images. V. Conclusion We have presented a simulated annealing and an iterated conditional modes version of a new Markov random field 3D segmentation algorithm. After the training of typical echo intensities and setting one MRF parameter according to the expected in homogeneity the algorithm fully automatically segments the entire 3D MR volume as well as different MR images that are acquired with the same MR sequence. For the first time non-parametric intensity distributions, neighborhood Correlations, and in homogeneities are combined in one segmentation algorithm. Volunteer MR images and detailed, quantitative simulations demonstrated that only the combination of these three features leads to an accurate and robust 125
5 segmentation with respect to noise, in homogeneities, and structure thickness. Simulated annealing allows an additional improvement compared to iterated conditional modes at the expense of long running times. REFERENCES 1. R. P. Woods, S. R. Cherry, and J. C. Mazziotta, Rapid Automated Algorithm for Aligning and Reslicing PET Images, J. Comput. Assist. Tomogr, vol. 16,pp , K. J. Friston, J. Ash burner, C. D. Frith, J.-B. Poline, J. D. Heather, and R. S. J. Frackowiak, Spatial registration and normalization of images, preprint. 3. H.-W. Müller-Gärtner, J. M. Links, J. L. Prince, R. N. Bryan, E. McVeigh,J. P. Leal, Ch. Davatzikos, and J. J. Frost, Measurements of radiotracer concentration in brain gray matter using positron emission tomography: MRI-based correction for partial volume effects, J. Cereb. Blood Flow Metab., vol. 12, pp , N. R. Pal and S. K. Pal, A Review on Image Segmentation Techniques, Pattern Recognition, vol. 26, pp , P. Perona and J. Malik, Scale-Space and Edge Detection using Anisotropic Diffusion, IEEE Pattern Anal. Machine Intell., vol. 12, pp , G. Gerig, O. Kübler, R. Kikinis, and F. A. Jolesz, Nonlinear Anisotropic Filtering of MRI Data, IEEE Trans. Med. Imag., vol. 11, pp , B. Jähne, Digital Image Processing, Berlin Heidelberg New York: Springer Verlag, pp , H. E. Cline, C. L. Dumoulin, H. R. Hart, W. E. Lorensen, and S. Ludke, 3D reconstruction of the brain from magnetic resonance imaging using a connectivity algorithm, Magn. Res. Imag., vol. 5, pp , M. Kass, A. Witkin, D. Terzopoulos, Snakes: Active Contour Models, Int. J. Comput. Vision, vol. 1, pp , W. M. Wells III, W. E. L. Grimson, R. Kikinis, and F. A. Jolesz, Adaptive Segmentation of MRI data, IEEE Trans. Med. Imag., vol. 15, pp , R. O. Duda and P. E. Hart, Pattern Classification and Scene Analysis, John Wiley and Sons, 1973.Held et al., Markov Random Field Segmentation of Brain MR Images S. Geman and D. Geman, Stochastic Relaxation, Gibbs Distributions, and the Bayesian Restoration of Images'', IEEE Trans. Pattern Anal. Machine Intell., vol. 6, pp , E. Ising, Zeitschrift für Physik, vol. 31, p. 253, N. Metropolis, A. W. Rosenbluth, M. N. Rosenbluth, A. H. Teller, and E. Teller, Equations of state calculations by fast computing machine, J. Chem. Phys., vol. 21, pp , A. W. Sandvik, NMR relaxation rates for the spin-1/2 Heisenberg chain, Phys. Rev. B, vol. 52, no. 14, pp. R9831-4, T. N. Pappas, An Adaptive Clustering Algorithm for Image Segmentation, IEEE Trans. Signal Proc., vol. 40, pp , J. Luo, C. W. Chen, and K. J. Parker, On the application of Gibbs random field in image processing: from segmentation to enhancement, J. Electron. Imag., vol. 4, pp , T. Taxt, and A. Lundervold, Multispectral Analysis of the Brain Using Magnetic Resonance Imaging, IEEE.Trans. Med. Imag., vol. 13, pp , A. Lundervold, T. Taxt, L. Ersland, T. Bech, and K.-J. Gjesdal, Cerebrospinal Fluid Quantification and Visualization using 3-D Multispectral Magnetic Resonance Images, Proc. 9th Scand. Conf. Image Anal., Uppsala, Sweden, J.-K.. Fwu, and P. M. Djuric, EM Algorithm for Image Segmentation Initialized by a Tree Structure, IEEE Trans. Imag. Proc., vol. 6, pp , J. Besag, On the Statistical Analysis of Dirty Pictures'', J. Roy. Stat. Soc. B, vol. 48, pp , H. Derin and H. Elliott, Modeling and segmentation of noisy and textured images using Gibbs random field, IEEE Trans. Pattern Anal. Mach. Intel, vol. 9, pp , R. Kikinis, M. Shenton, F. A. Jolesz, G. Gerig, J. Martin, M. Anderson, D. Metcalf, C. Guttmann, R. W. McCarley, W. Lorensen, and H. Cline, Quantitative Analysis of Brain and Cerebrospinal Fluid Spaces with MR imaging, J.Magn. Res. Imag., pp , S. Kirkpatrick, C. D. Gellatt, Jr., and M. P. Vecchi, Optimization by simulated annealing, IBM Thomas J. Watson Research Center, NY,
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