Automated sulcal segmentation using watersheds on the cortical surface

被引:128
作者
Rettmann, ME [1 ]
Han, X
Xu, CY
Prince, JL
机构
[1] Johns Hopkins Univ, Dept Biomed Engn, Baltimore, MD 21218 USA
[2] Johns Hopkins Univ, Dept Elect & Comp Engn, Baltimore, MD 21218 USA
关键词
D O I
10.1006/nimg.2001.0975
中图分类号
Q189 [神经科学];
学科分类号
071006 ;
摘要
The human cortical surface is a highly complex, folded structure. Sulci, the spaces between the folds, define location on the cortex and provide a parcellation into anatomically distinct areas. A topic that has recently received increased attention is the segmentation of these sulci from magnetic resonance images, with most work focusing on extracting either the sulcal spaces between the folds or curve representations of sulci. Unlike these methods, we propose a technique that extracts actual regions of the cortical surface that surround sulci, which we call "sulcal regions." The method is based on a watershed algorithm applied to a geodesic depth measure on the cortical surface. A well-known problem with the watershed algorithm is a tendency toward oversegmentation, meaning that a single region is segmented as several pieces. To address this problem, we propose a postprocessing algorithm that merges appropriate segments from the watershed algorithm. The sulcal regions are then manually labeled by simply selecting the appropriate regions with a mouse click and a preliminary study of sulcal depth is reported. Finally, a scheme is presented for computing a complete parcellation of the cortical surface. (C) 2002 Elsevier Science.
引用
收藏
页码:329 / 344
页数:16
相关论文
共 50 条
[1]   Asymmetry in the human motor cortex and handedness [J].
Amunts, K ;
Schlaug, G ;
Schleicher, A ;
Steinmetz, H ;
Dabringhaus, A ;
Roland, PE ;
Zilles, K .
NEUROIMAGE, 1996, 4 (03) :216-222
[2]  
[Anonymous], 2001, P SPIE MED IM
[3]   Numerical schemes for the Hamilton-Jacobi and level set equations on triangulated domains [J].
Barth, TJ ;
Sethian, JA .
JOURNAL OF COMPUTATIONAL PHYSICS, 1998, 145 (01) :1-40
[4]   MRI-based topographic parcellation of human neocortex: An anatomically specified method with estimate of reliability [J].
Caviness, VS ;
Meyer, J ;
Makris, N ;
Kennedy, DN .
JOURNAL OF COGNITIVE NEUROSCIENCE, 1996, 8 (06) :566-587
[5]   FINITE-ELEMENT METHODS FOR ACTIVE CONTOUR MODELS AND BALLOONS FOR 2-D AND 3-D IMAGES [J].
COHEN, LD ;
COHEN, I .
IEEE TRANSACTIONS ON PATTERN ANALYSIS AND MACHINE INTELLIGENCE, 1993, 15 (11) :1131-1147
[6]   Human frontal cortex: An MRI-based parcellation method [J].
Crespo-Facorro, B ;
Kim, JJ ;
Andreasen, NC ;
O'Leary, DS ;
Wiser, AK ;
Bailey, JM ;
Harris, G ;
Magnotta, VA .
NEUROIMAGE, 1999, 10 (05) :500-519
[7]   Cortical surface-based analysis - I. Segmentation and surface reconstruction [J].
Dale, AM ;
Fischl, B ;
Sereno, MI .
NEUROIMAGE, 1999, 9 (02) :179-194
[8]   Using a deformable surface model to obtain a shape representation of the cortex [J].
Davatzikos, C ;
Bryan, RN .
IEEE TRANSACTIONS ON MEDICAL IMAGING, 1996, 15 (06) :785-795
[9]   Computerized mappings of the cerebral cortex: A multiresolution flattening method and a surface-based coordinate system [J].
Drury, HA ;
VanEssen, DC ;
Anderson, CH ;
Lee, CW ;
Coogan, TA ;
Lewis, JW .
JOURNAL OF COGNITIVE NEUROSCIENCE, 1996, 8 (01) :1-28
[10]  
Han X, 2001, PROC SPIE, V4322, P194, DOI 10.1117/12.431082