Diffusion Weighted Magnetic Resonance Imaging (DW-MRI) is a recent modality to
investigate the major neuronal pathways of the human brain. However, the rich DW-MRI
datasets cannot be interpreted without proper preprocessing. In order to achieve under-
standable visualizations, this dissertation reduces the complex data to relevant features.
The first part is inspired by topological features in flow data. Novel features reconstruct
fuzzy fiber bundle geometry from probabilistic tractography results. The topological prop-
erties of existing features that extract the skeleton of white matter tracts are clarified,
and the core of regions with planar diffusion is visualized.
The second part builds on methods from computer vision. Relevant boundaries in the
data are identified via regularized eigenvalue derivatives, and boundary information is
used to segment anisotropy isosurfaces into meaningful regions. A higher-order structure
tensor is shown to be an accurate descriptor of local structure in diffusion data.
The third part is concerned with fiber tracking. Streamline visualizations are improved
by adding features from structural MRI in a way that emphasizes the relation between
the two types of data, and the accuracy of streamlines in high angular resolution data
is increased by modeling the estimation of crossing fiber bundles as a low-rank tensor
approximation problem.
![]() | Editor(s) [Library] | Created 01/08/2010 04:44:39 PM |
Revisions 3. 2. 1. 0. | Editor(s) Anja Becker Ellen Fries Simone Schulze Thomas Schultz | Edit Dates 22.03.2010 13:26:48 02/11/2010 10:49:04 AM 12.01.2010 15:28:32 01/08/2010 04:44:39 PM |