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Microcalcification detection using fuzzy logic and scale space approaches. (English) Zbl 1058.68622

Summary: Breast cancer is one of the leading causes of women mortality in the world. Since the causes are unknown, breast cancer cannot be prevented. It is difficult for radiologists to provide both accurate and uniform evaluation over the enormous number of mammograms generated in widespread screening. Computer-aided mammography diagnosis is an important and challenging task. Microcalcifications and masses are the early signs of breast carcinomas and their detection is one of the key issues for breast cancer control. In this study, a novel approach to microcalcification detection based on fuzzy logic and scale space techniques is presented. First, we employ fuzzy entropy principal and fuzzy set theory to fuzzify the images. Then, we enhance the fuzzified image. Finally, scale-space and Laplacian-of-Gaussian filter techniques are used to detect the sizes and locations of microcalcifications. A free-response operating characteristic curve is used to evaluate the performance. The major advantage of the proposed method is its ability to detect microcalcifications even in the mammograms of very dense breasts. A data set of 40 mammograms (Nijmegen database) containing 105 clusters of microcalcifications is studied. Experimental results demonstrate that the microcalcifications can be accurately and efficiently detected using the proposed approach. It can produce lower false positives and false negatives than the existing methods.

MSC:

68T10 Pattern recognition, speech recognition
92C55 Biomedical imaging and signal processing
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References:

[1] Parker, S. L.; Tong, T.; Bolden, S.; Wingo, P. A., Cancer statistics, Cancer J. Clin., 47, 5-27 (1997)
[2] Wingo, P. A.; Tong, T.; Bolden, S., Cancer statistics, Cancer. J. Clin., 45, 8-30 (1995)
[3] Vyborny, C. J.; Giger, M. L., Computer vision and artificial intelligence in mammography, Am. J. Roentgenol., 162, 699-708 (1994)
[4] Woods, K. S., Comparative evaluation of pattern recognition techniques for detection of microcalcifications in mammography, Int. J. Pattern Recognition Artif. Intell., 7, 6, 1417-1436 (1993)
[5] Chan, H. P.; Doi, K.; Vyborny, C. J.; Lam, K. L.; Schmidt, R. A., Computer-aided detection of microcalcifications in mammograms—methodology and preliminary clinical study, Investigative Radiol., 23, 9, 664-671 (1988)
[6] Chan, H. P.; Doi, K.; Galhotra, S.; Vyborny, C. J.; MacMahon, H.; Jokich, P. M., Image feature analysis and computer-aided diagnosis in digital radiography-I. Automated detection of microcalcifications in mammography, Med. Phys., 14, 4, 538-548 (1987)
[7] Chan, H. P.; Lo, S. C.B.; Niklason, L. T.; Ikeda, D. M.; Lam, K. L., Image compression in digital mammographyeffects on computerized detection of subtle microcalcifications, Med. Phys., 23, 8, 1325-1336 (1996)
[8] Netsch, T.; Peitgen, H., Scale space signatures for the detection of clustered microcalcifications in digital mammograms, IEEE Trans. Med. Imaging, 18, 9, 774-786 (1999)
[9] Spiesberger, W., Mammogram inspection by computer, IEEE Trans. Biomed. Eng., 26, 4, 213-219 (1979)
[10] Davies, D. H.; Dance, D. R., Automatic computer detection of clustered calcifications in digital mammograms, Phys. Med. Biol., 35, 8, 1111-1118 (1990)
[11] Davies, D. H.; Dance, D. R.; Jones, C. H., Automatic detection of clusters of calcifications, SPIE Med. Imaging IV: Image Process., 1233, 185-191 (1990)
[12] Davies, D. H.; Dance, D. R.; Jones, C. H., Automatic detection of microcalcifications in digital mammograms using local area thresholding techniques, SPIE Med. Imaging III: Image Process., 1092, 153-157 (1989)
[13] Shen, L.; Rangayyan, R. M.; Desautels, J. E.L., Application of shape analysis to mammographic calcification, IEEE Trans. Med. Imaging, 13, 2, 263-274 (1994)
[14] Fam, B. W.; Olson, S. L.; Winter, P. F.; Scholz, F. J., Algorithm for the detection of fine clustered calcifications on film mammograms, Radiology, 169, 2, 333-337 (1988)
[15] Mascio, L. N.; Hernandez, J. M.; Logan, C. M., Automated analysis for microcalcifications in high resolution digital mammograms, SPIE Image Process., 1898, 472-479 (1993)
[16] Dengler, J.; Behrens, S.; Desaga, J. F., Segmentation of microcalcifications in mammograms, IEEE Trans. Med. Imaging, 12, 4, 634-642 (1993)
[17] Yu, S.; Guan, L., A CAD system for the automatic detection of clustered microcalcifications in digitized mammogram films, IEEE Trans. Med. Imaging, 19, 2, 115-126 (2000)
[18] Zheng, B.; Qian, W.; Clarke, L. P., Digital mammographymixed feature neural network with spectral entropy decision for detection of microcalcification, IEEE Trans. Med. Imaging, 15, 589-597 (1996)
[19] Meersman, D.; Scheunders, P.; Van Dyck, D., Detection of microcalcification using neural networks, (Doi, K.; Giger, M. L.; Nishikawa, R. M.; Schmidt, R. A., Digital Mammography ’96 (1996), Elsevier: Elsevier Amsterdam, The Netherlands), 287-290
[20] Cheng, H. D.; Lui, Y. M.; Freimanis, R. I., A novel approach to microcalcification detection using fuzzy logic technique, IEEE Trans. Med. Imaging, 17, 3, 442-450 (1998)
[21] Karssemeijer, N., Adaptive noise equalization and recognition of microcalcification clusters in mammograms, Int. J. Pattern Recognition Artif. Intell., 7, 6, 1357-1376 (1993)
[22] Cheng, H. D.; Chen, C. H.; Chiu, H. H.; Xu, H. J., Fuzzy homogeneity approach to multilevel thresholding, IEEE Trans. Image Process., 7, 7, 1084-1088 (1998)
[23] Li, X.; Zhao, Z.; Cheng, H. D., Fuzzy entropy threshold approach to breast cancer detection, Inf. Sci. Appl. Int. J., 4, 1, 49-56 (1995)
[24] Pedrycz, W., Fuzzy sets in pattern recognitionmethodology and methods, Pattern Recognition, 23, 1/2, 121-146 (1990)
[25] Cheng, H. D.; Chen, J. R.; Li, J., Threshold selection based on fuzzy c-partition entropy approach, Pattern Recognition, 31, 7, 857-862 (1998)
[26] Cheng, H. D.; Chen, J. R., Automatically determine the membership function based on the maximum entropy principle, Information Sciences, 96, 3/4, 163-182 (1997)
[27] Pal, S. K.; Majumder, D. K.D., Fuzzy Mathematical Approach to Pattern Recognition (1986), Wiley: Wiley New York · Zbl 0603.68091
[28] Pal, N. R.; Pal, S. K., Entropya new definition and its applications, IEEE Trans. Systems, Man Cybernet., 21, 5, 1260-1270 (1991) · Zbl 1371.94579
[29] Cheng, H. D.; Xu, H., A novel fuzzy logic approach to contrast enhancement, Pattern Recognition, 33, 809-819 (2000)
[30] Gonzalez, R. C.; Woods, R. E., Digital Image Processing (1992), Addison-Wesley Publishing Company: Addison-Wesley Publishing Company Reading, MA
[31] H.D. Cheng, M. Xue, X.J. Shi, Contrast enhancement based on a novel homogeneity measurement, Pattern Recognition (2003) in press.; H.D. Cheng, M. Xue, X.J. Shi, Contrast enhancement based on a novel homogeneity measurement, Pattern Recognition (2003) in press.
[32] A. Witkin, Scale space filtering, Proceedings of the International Joint Conference Artificial Intelligence, Karlsruhe, West Germany, 1983, pp. 1019-1021.; A. Witkin, Scale space filtering, Proceedings of the International Joint Conference Artificial Intelligence, Karlsruhe, West Germany, 1983, pp. 1019-1021.
[33] Blostein, D.; Ahuja, N., A multiscale region detector, Comput. Vision Graph Image Process., 45, 22-41 (1989)
[34] Neycenssac, F., Contrast enhancement using the Laplacian-of-a-Gaussian filter, CVGIP: Graph. Models Image Process., 55, 6, 447-463 (1993)
[35] Yuille, A. L.; Poggio, T. A., Scaling theorems for zero crossings, IEEE Trans. Pattern Anal. Mach. Intell., PAMI-8, 15-25 (1986) · Zbl 0575.94001
[36] C.J. Evertsz, K. Berkner, W. Berghorn, A local multiscale characterization of edge applying the wavelet transform, Proceedings of the Nato A.S.I., Fractal Image Encoding Analysis, July 1995.; C.J. Evertsz, K. Berkner, W. Berghorn, A local multiscale characterization of edge applying the wavelet transform, Proceedings of the Nato A.S.I., Fractal Image Encoding Analysis, July 1995. · Zbl 0933.94003
[37] T. Lindeberg (Ed.), Scale-Space Theory in Computer Vision, Kluwer, Boston, MA, 1994.; T. Lindeberg (Ed.), Scale-Space Theory in Computer Vision, Kluwer, Boston, MA, 1994.
[38] B.M. ter Haar Romeny (Ed.), Geometry-Driven Diffusion in Computer Visions, Kluwer, Dordrecht, The Netherlands, 1994.; B.M. ter Haar Romeny (Ed.), Geometry-Driven Diffusion in Computer Visions, Kluwer, Dordrecht, The Netherlands, 1994. · Zbl 0832.68111
[39] Proakis, J. G., Digital Communication (1995), McGraw-Hill: McGraw-Hill New York
[40] Haykin, S., Neural Networks: A Comprehensive Foundation (1999), Prentice-Hall: Prentice-Hall Englewood Cliffs, NJ · Zbl 0934.68076
[41] Metz, C. E., ROC methodology in radiologic imaging, Invest. Radiol., 21, 9, 720-733 (1986)
[42] Chakraborty, D. P.; Winter, L. H., Free response methodologyalternate analysis and a new observer-performance experiment, Radiology, 174, 3, 873-881 (1990)
[43] Metz, C. E., Some practical issues of experimental design and data analysis in radiological ROC studies, Invest. Radiol., 24, 234-245 (1989)
[44] H.D. Cheng, X.P. Cai, X.W. Chen, L.M. Hu, X.L. Lou, Computer-aided detection and classification of microcalcifications in mammograms: a survey, Pattern Recognition (2003) in press.; H.D. Cheng, X.P. Cai, X.W. Chen, L.M. Hu, X.L. Lou, Computer-aided detection and classification of microcalcifications in mammograms: a survey, Pattern Recognition (2003) in press. · Zbl 1058.68621
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