Title
Improved Parkinson’s Disease Classification from Diffusion MRI Data by Fisher Vector Descriptors
Abstract
Due to the complex clinical picture of Parkinson's disease (PD), the reliable diagnosis of patients is still challenging. A promising approach is the structural characterization of brain areas affected in PD by diffusion magnetic resonance imaging (dMRI). Standard classification methods depend on an accurate non-linear alignment of all images to a common reference template, and are challenged by the resulting huge dimensionality of the extracted feature space. Here, we propose a novel diagnosis pipeline based on the Fisher vector algorithm. This technique allows for a precise encoding into a high-level descriptor of standard diffusion measures like the fractional anisotropy and the mean diffusivity, extracted from the regions of interest (ROIs) typically involved in PD. The obtained low dimensional, fixed-length descriptors are independent of the image alignment and boost the linear separability of the problem in the description space, leading to more efficient and accurate diagnosis. In a test cohort of 50 PD patients and 50 controls, the implemented methodology outperforms previous methods when using a logistic linear regressor for classification of each ROI independently, which are subsequently combined into a single classification decision.
Year
DOI
Venue
2015
10.1007/978-3-319-24571-3_15
Lecture Notes in Computer Science
Keywords
Field
DocType
neurodegenerative diseases,diagnosis,diffusion magnetic resonance imaging,machine learning,feature extraction
Linear separability,Feature vector,Diffusion MRI,Pattern recognition,Computer science,Fractional anisotropy,Curse of dimensionality,Feature extraction,Artificial intelligence,Encoding (memory),Magnetic resonance imaging
Conference
Volume
ISSN
Citations 
9350
0302-9743
1
PageRank 
References 
Authors
0.35
5
5
Name
Order
Citations
PageRank
Luis Salamanca1285.63
Nikos A. Vlassis22050158.24
Nico Diederich310.35
Florian Bernard411814.54
Alexander Skupin582.58