DocumentCode
617397
Title
A graph theoretical regression model for brain connectivity learning of Alzheimer´S disease
Author
Chenhui Hu ; Lin Cheng ; Sepulcre, Jorge ; El Fakhri, Georges ; Lu, Yue M. ; Quanzheng Li
Author_Institution
Center for Adv. Med. Imaging Sci., Massachusetts Gen. Hosp., Boston, MA, USA
fYear
2013
fDate
7-11 April 2013
Firstpage
616
Lastpage
619
Abstract
Learning functional brain connectivity is essential to the understanding of neurodegenerative diseases. In this paper, we introduce a novel graph regression model (GRM) which regards the imaging data as signals defined on a graph and optimizes the fitness between the graph and the data, with a sparsity level regularization. The proposed framework features a nice interpretation in terms of low-pass signals on graphs, and is more generic compared with the previous statistical models. Results based on the simulated data illustrates that our approach can obtain a very close reconstruction of the true network. We then apply the GRM to learn the brain connectivity of Alzheimer´s disease (AD). Evaluations performed upon PET imaging data of 30 AD patients demonstrate that the connectivity patterns discovered are easy to interpret and consistent with known pathology.
Keywords
brain; diseases; graph theory; medical disorders; network theory (graphs); neurophysiology; positron emission tomography; regression analysis; AD patients; Alzheimer´s disease; GRM; PET imaging data; connectivity patterns; functional brain connectivity learning; graph theoretical regression model; imaging data; low-pass signals; neurodegenerative diseases; positron emission tomography; simulated data; sparsity level regularization; Alzheimer´s disease; Brain modeling; Covariance matrices; Imaging; Laplace equations; Linear programming; Neuroimaging; Alzheimer´s disease; Graph regression; Laplacian; functional brain connectivity; spectral graph theory;
fLanguage
English
Publisher
ieee
Conference_Titel
Biomedical Imaging (ISBI), 2013 IEEE 10th International Symposium on
Conference_Location
San Francisco, CA
ISSN
1945-7928
Print_ISBN
978-1-4673-6456-0
Type
conf
DOI
10.1109/ISBI.2013.6556550
Filename
6556550
Link To Document