Multiple Subject Barycentric Discriminant Analysis (MUSUBADA): How to Assign Scans to Categories without Using Spatial Normalization

被引:16
作者
Abdi, Herve [1 ]
Williams, Lynne J. [2 ]
Connolly, Andrew C. [3 ]
Gobbini, M. Ida [3 ,4 ]
Dunlop, Joseph P. [1 ]
Haxby, James V. [3 ]
机构
[1] Univ Texas Dallas, Sch Behav & Brain Sci, Richardson, TX 75080 USA
[2] Rotman Inst Baycrest, Toronto, ON M6A 2E1, Canada
[3] Dartmouth Coll, Hanover, NH 03755 USA
[4] Univ Bologna, Dipartimento Psicol, I-40127 Bologna, Italy
关键词
FUNCTIONAL BRAIN IMAGES; CLASSIFICATION; STATIS; MNI;
D O I
10.1155/2012/634165
中图分类号
Q [生物科学];
学科分类号
07 ; 0710 ; 09 ;
摘要
We present a new discriminant analysis (DA) method called Multiple Subject Barycentric Discriminant Analysis (MUSUBADA) suited for analyzing fMRI data because it handles datasets with multiple participants that each provides different number of variables (i.e., voxels) that are themselves grouped into regions of interest (ROIs). Like DA, MUSUBADA (1) assigns observations to predefined categories, (2) gives factorial maps displaying observations and categories, and (3) optimally assigns observations to categories. MUSUBADA handles cases with more variables than observations and can project portions of the data table (e.g., subtables, which can represent participants or ROIs) on the factorial maps. Therefore MUSUBADA can analyze datasets with different voxel numbers per participant and, so does not require spatial normalization. MUSUBADA statistical inferences are implemented with cross-validation techniques (e.g., jackknife and bootstrap), its performance is evaluated with confusion matrices (for fixed and random models) and represented with prediction, tolerance, and confidence intervals. We present an example where we predict the image categories (houses, shoes, chairs, and human, monkey, dog, faces,) of images watched by participants whose brains were scanned. This example corresponds to a DA question in which the data table is made of subtables (one per subject) and with more variables than observations.
引用
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页数:15
相关论文
共 56 条
[1]  
Abdi H., 2010, Encycloped. Res. Design, V3, P1, DOI DOI 10.4135/9781412961288.N168
[2]  
Abdi H., 2007, ENCY MEASUREMENT STA, P657
[3]  
Abdi H., 2007, DISCRIMINANT CORRES, P270
[4]  
Abdi H., 2007, ENCY RES METHODS SOC, P598, DOI DOI 10.4135/9781412952644
[5]  
Abdi H, 2007, Encyclopedia of Measurement and Statistics, P907, DOI DOI 10.4135/9781412952644.N413
[6]   STATIS and DISTATIS: optimum multitable principal component analysis and three way metric multidimensional scaling [J].
Abdi, Herve ;
Williams, Lynne J. ;
Valentin, Domininique ;
Bennani-Dosse, Mohammed .
WILEY INTERDISCIPLINARY REVIEWS-COMPUTATIONAL STATISTICS, 2012, 4 (02) :124-167
[7]   Principal component analysis [J].
Abdi, Herve ;
Williams, Lynne J. .
WILEY INTERDISCIPLINARY REVIEWS-COMPUTATIONAL STATISTICS, 2010, 2 (04) :433-459
[8]   Partial least squares regression and projection on latent structure regression (PLS Regression) [J].
Abdi, Herve .
WILEY INTERDISCIPLINARY REVIEWS-COMPUTATIONAL STATISTICS, 2010, 2 (01) :97-106
[9]   How to compute reliability estimates and display confidence and tolerance intervals for pattern classifiers using the Bootstrap and 3-way multidimensional scaling (DISTATIS) [J].
Abdi, Herve ;
Dunlop, Joseph P. ;
Williams, Lynne J. .
NEUROIMAGE, 2009, 45 (01) :89-95
[10]  
[Anonymous], HUMAN BRAIN IN PRESS