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Parametric Mapping of Brain Tissues from Diffusion Kurtosis Tensor
Author(s) -
Yuanyuan Chen,
Xin Zhao,
Hongyan Ni,
Feng Jie,
Hao Ding,
Hongzhi Qi,
Baikun Wan,
Dong Ming
Publication year - 2012
Publication title -
computational and mathematical methods in medicine
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.462
H-Index - 48
eISSN - 1748-6718
pISSN - 1748-670X
DOI - 10.1155/2012/820847
Subject(s) - kurtosis , diffusion mri , fractional anisotropy , gaussian , tensor (intrinsic definition) , pattern recognition (psychology) , eigenvalues and eigenvectors , nuclear magnetic resonance , corpus callosum , artificial intelligence , parametric statistics , mathematics , computer science , physics , statistics , magnetic resonance imaging , medicine , pathology , radiology , geometry , quantum mechanics
Diffusion kurtosis imaging (DKI) is a new diffusion magnetic resonance imaging (MRI) technique to go beyond the shortages of conventional diffusion tensor imaging (DTI) from the assumption that water diffuse in biological tissue is Gaussian. Kurtosis is used to measure the deviation of water diffusion from Gaussian model, which is called non-Gaussian, in DKI. However, the high-order kurtosis tensor in the model brings great difficulties in feature extraction. In this study, parameters like fractional anisotropy of kurtosis eigenvalues (FAek) and mean values of kurtosis eigenvalues (Mek) were proposed, and regional analysis was performed for 4 different tissues: corpus callosum, crossing fibers, thalamus, and cerebral cortex, compared with other parameters. Scatterplot analysis and Gaussian mixture decomposition of different parametric maps are used for tissues identification. Diffusion kurtosis information extracted from kurtosis tensor presented a more detailed classification of tissues actually as well as clinical significance, and the FAek of D -eigenvalues showed good sensitivity of tissues complexity which is important for further study of DKI.

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