Brain tissue classification of magnetic resonance images using partial volume modeling

被引:108
作者
Ruan, S
Jaggi, C
Xue, JH
Fadili, J
Bloyet, D
机构
[1] Greyc, ISMRA, CNRS UMR 6072, F-14050 Caen, France
[2] Tsinghua Univ, Dept Elect Engn, Beijing 100084, Peoples R China
关键词
brain tissue; classification; Markov random fields; mixture; multifractal dimension; partial volume effects; validation;
D O I
10.1109/42.897810
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
This paper presents a fully automatic three-dimensional classification of brain tissues for Magnetic Resonance (MR) images, An MR image volume may be composed of a mixture of several tissue types due to partial volume effects. Therefore, He consider that in a brain dataset there are not only the three main types of brain tissue: gray matter, white matter, and cerebro spinal fluid, railed pure classes, but also mixtures, called mixclasses. A statistical model of the mixtures is proposed and studied by means of simulations. It is shown that it can be approximated by a Gaussian function under some conditions. The D'Agostino-Pearson normality test is used to assess the risk alpha of the approximation. In order to classify a brain into three types of brain tissue and deal with the problem of partial volume effects, the proposed algorithm uses two steps: 1) segmentation of the brain into pure and mixclasses using the mixture model; 2) reclassification of the mixclasses into the pure classes using knowledge about the obtained pure classes, Both steps use Markov random held (MRF) models, The multifractal dimension, describing the topology of the brain, is added to the MRFs to improve discrimination of the mixclasses, The algorithm is evaluated using both simulated images and real MR images with different TI-weighted acquisition sequences.
引用
收藏
页码:1179 / 1187
页数:9
相关论文
共 37 条
[1]   A geometry- and intensity-based partial volume correction for MRI volumetric studies [J].
Bello, F ;
Colchester, ACF ;
Roll, SA .
COMPUTERIZED MEDICAL IMAGING AND GRAPHICS, 1998, 22 (02) :123-132
[2]  
BESAG J, 1974, J ROY STAT SOC B MET, V36, P192
[3]   Bayesian segmentation of multislice brain magnetic resonance imaging using three-dimensional Gibbsian priors [J].
Chang, MM ;
Sezan, MI ;
Tekalp, AM ;
Berg, MJ .
OPTICAL ENGINEERING, 1996, 35 (11) :3206-3221
[4]   PARTIAL VOLUME TISSUE CLASSIFICATION OF MULTICHANNEL MAGNETIC-RESONANCE IMAGES - A MIXEL MODEL [J].
CHOI, HS ;
HAYNOR, DR ;
KIM, YM .
IEEE TRANSACTIONS ON MEDICAL IMAGING, 1991, 10 (03) :395-407
[5]  
Choi SM, 1997, IEEE T MED IMAGING, V16, P887
[6]   MRI SEGMENTATION - METHODS AND APPLICATIONS [J].
CLARKE, LP ;
VELTHUIZEN, RP ;
CAMACHO, MA ;
HEINE, JJ ;
VAIDYANATHAN, M ;
HALL, LO ;
THATCHER, RW ;
SILBIGER, ML .
MAGNETIC RESONANCE IMAGING, 1995, 13 (03) :343-368
[7]  
COCOSCO A, BRAIN WEB ONLINE INT
[8]   A COEFFICIENT OF AGREEMENT FOR NOMINAL SCALES [J].
COHEN, J .
EDUCATIONAL AND PSYCHOLOGICAL MEASUREMENT, 1960, 20 (01) :37-46
[9]   Design and construction of a realistic digital brain phantom [J].
Collins, DL ;
Zijdenbos, AP ;
Kollokian, V ;
Sled, JG ;
Kabani, NJ ;
Holmes, CJ ;
Evans, AC .
IEEE TRANSACTIONS ON MEDICAL IMAGING, 1998, 17 (03) :463-468
[10]   A SUGGESTION FOR USING POWERFUL AND INFORMATIVE TESTS OF NORMALITY [J].
DAGOSTINO, RB ;
BELANGER, A ;
DAGOSTINO, RB .
AMERICAN STATISTICIAN, 1990, 44 (04) :316-321