Beyond crossing fibers: Bootstrap probabilistic tractography using complex subvoxel fiber geometries
Diffusion magnetic resonance imaging fiber tractography is a powerful tool for investigating human white matter connectivity in vivo. However, it is prone to false positive and false negative results, making interpretation of the tractography result difficult. Optimal tractography must begin with...
Main Authors: | , , , , , |
---|---|
Format: | Article |
Language: | English |
Published: |
Frontiers Media S.A.
2014-10-01
|
Series: | Frontiers in Neurology |
Subjects: | |
Online Access: | http://journal.frontiersin.org/Journal/10.3389/fneur.2014.00216/full |
id |
doaj-97e622c64e9844e383fe25622594988c |
---|---|
record_format |
Article |
spelling |
doaj-97e622c64e9844e383fe25622594988c2020-11-24T20:40:29ZengFrontiers Media S.A.Frontiers in Neurology1664-22952014-10-01510.3389/fneur.2014.00216104831Beyond crossing fibers: Bootstrap probabilistic tractography using complex subvoxel fiber geometriesJennifer S.W. Campbell0Parya eMomayyezSiahkal1Peter eSavadjiev2Kaleem eSiddqi3Ilana R. Leppert4G. Bruce ePike5McGill UniversityMcGill UniversityHarvard Medical SchoolMcGill UniversityMcGill UniversityUniversity of CalgaryDiffusion magnetic resonance imaging fiber tractography is a powerful tool for investigating human white matter connectivity in vivo. However, it is prone to false positive and false negative results, making interpretation of the tractography result difficult. Optimal tractography must begin with an accurate description of the subvoxel white matter fiber structure, include quantification of the uncertainty in the fiber directions obtained, and quantify the confidence in each reconstructed fiber tract. This paper presents a novel and comprehensive pipeline for fiber tractography that meets the above requirements. The subvoxel fiber geometry is described in detail using a technique that allows not only for straight, crossing fibers, but for fibers that curve and splay. This technique is repeatedly performed within a residual bootstrap statistical process in order to efficiently quantify the uncertainty in the subvoxel geometries obtained. A robust connectivity index is defined to quantify the confidence in the reconstructed connections. The tractography pipeline is demonstrated in the human brain.http://journal.frontiersin.org/Journal/10.3389/fneur.2014.00216/fulldiffusion MRIfiber dispersionfiber orientation distribution functionhigh angular resolution diffusion imagingcurve inference |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Jennifer S.W. Campbell Parya eMomayyezSiahkal Peter eSavadjiev Kaleem eSiddqi Ilana R. Leppert G. Bruce ePike |
spellingShingle |
Jennifer S.W. Campbell Parya eMomayyezSiahkal Peter eSavadjiev Kaleem eSiddqi Ilana R. Leppert G. Bruce ePike Beyond crossing fibers: Bootstrap probabilistic tractography using complex subvoxel fiber geometries Frontiers in Neurology diffusion MRI fiber dispersion fiber orientation distribution function high angular resolution diffusion imaging curve inference |
author_facet |
Jennifer S.W. Campbell Parya eMomayyezSiahkal Peter eSavadjiev Kaleem eSiddqi Ilana R. Leppert G. Bruce ePike |
author_sort |
Jennifer S.W. Campbell |
title |
Beyond crossing fibers: Bootstrap probabilistic tractography using complex subvoxel fiber geometries |
title_short |
Beyond crossing fibers: Bootstrap probabilistic tractography using complex subvoxel fiber geometries |
title_full |
Beyond crossing fibers: Bootstrap probabilistic tractography using complex subvoxel fiber geometries |
title_fullStr |
Beyond crossing fibers: Bootstrap probabilistic tractography using complex subvoxel fiber geometries |
title_full_unstemmed |
Beyond crossing fibers: Bootstrap probabilistic tractography using complex subvoxel fiber geometries |
title_sort |
beyond crossing fibers: bootstrap probabilistic tractography using complex subvoxel fiber geometries |
publisher |
Frontiers Media S.A. |
series |
Frontiers in Neurology |
issn |
1664-2295 |
publishDate |
2014-10-01 |
description |
Diffusion magnetic resonance imaging fiber tractography is a powerful tool for investigating human white matter connectivity in vivo. However, it is prone to false positive and false negative results, making interpretation of the tractography result difficult. Optimal tractography must begin with an accurate description of the subvoxel white matter fiber structure, include quantification of the uncertainty in the fiber directions obtained, and quantify the confidence in each reconstructed fiber tract. This paper presents a novel and comprehensive pipeline for fiber tractography that meets the above requirements. The subvoxel fiber geometry is described in detail using a technique that allows not only for straight, crossing fibers, but for fibers that curve and splay. This technique is repeatedly performed within a residual bootstrap statistical process in order to efficiently quantify the uncertainty in the subvoxel geometries obtained. A robust connectivity index is defined to quantify the confidence in the reconstructed connections. The tractography pipeline is demonstrated in the human brain. |
topic |
diffusion MRI fiber dispersion fiber orientation distribution function high angular resolution diffusion imaging curve inference |
url |
http://journal.frontiersin.org/Journal/10.3389/fneur.2014.00216/full |
work_keys_str_mv |
AT jenniferswcampbell beyondcrossingfibersbootstrapprobabilistictractographyusingcomplexsubvoxelfibergeometries AT paryaemomayyezsiahkal beyondcrossingfibersbootstrapprobabilistictractographyusingcomplexsubvoxelfibergeometries AT peteresavadjiev beyondcrossingfibersbootstrapprobabilistictractographyusingcomplexsubvoxelfibergeometries AT kaleemesiddqi beyondcrossingfibersbootstrapprobabilistictractographyusingcomplexsubvoxelfibergeometries AT ilanarleppert beyondcrossingfibersbootstrapprobabilistictractographyusingcomplexsubvoxelfibergeometries AT gbruceepike beyondcrossingfibersbootstrapprobabilistictractographyusingcomplexsubvoxelfibergeometries |
_version_ |
1716826841935773696 |