Jansons, KM; Alexander, DC; (2003) Persistent angular structure: new insights from diffusion magnetic resonance imaging data. INVERSE PROBL , 19 (5) 1031 - 1046.
Full text not available from this repository.
We determine a statistic called the (radially) persistent angular structure (PAS) from samples of the Fourier transform of a three-dimensional function. The method has applications in diffusion magnetic resonance imaging (MRI), which samples the Fourier transform of the probability density function of particle displacements. The PAS is then a representation of the relative mobility of particles in each direction. In PAS-MRI, we compute the PAS in each voxel of an image. This technique has biomedical applications, where it reveals the orientations of microstructural fibres, such as white-matter fibres in the brain.Scanner time is a significant factor in determining the amount of data available in clinical brain scans. Here, we use measurements acquired for diffusion-tensor MRI, which is a routine diffusion imaging technique, but extract richer information. In particular, PAS-MRI can resolve the orientations of crossing fibres.We test PAS-MRI on human brain data and on synthetic data. The human brain data set comes from a standard acquisition scheme for diffusion-tensor MRI in which the samples in each voxel lie on a sphere in Fourier space.
|Title:||Persistent angular structure: new insights from diffusion magnetic resonance imaging data|
|Keywords:||TENSOR MRI, HUMAN BRAIN, FIBER TRACKING, FIELD-GRADIENT, WEIGHTED MRI, STRATEGIES|
|UCL classification:||UCL > School of BEAMS > Faculty of Engineering Science > Computer Science|
UCL > School of BEAMS > Faculty of Maths and Physical Sciences > Mathematics
Archive Staff Only: edit this record