| Literature DB >> 29982501 |
Julia M Huntenburg1,2, Christopher J Steele3,4,5, Pierre-Louis Bazin3,6,7.
Abstract
With recent improvements in human magnetic resonance imaging (MRI) at ultra-high fields, the amount of data collected per subject in a given MRI experiment has increased considerably. Standard image processing packages are often challenged by the size of these data. Dedicated methods are needed to leverage their extraordinary spatial resolution. Here, we introduce a flexible Python toolbox that implements a set of advanced techniques for high-resolution neuroimaging. With these tools, segmentation and laminar analysis of cortical MRI data can be performed at resolutions up to 500 μm in reasonable times. Comprehensive online documentation makes the toolbox easy to use and install. An extensive developer's guide encourages contributions from other researchers that will help to accelerate progress in the promising field of high-resolution neuroimaging.Entities:
Mesh:
Year: 2018 PMID: 29982501 PMCID: PMC6065481 DOI: 10.1093/gigascience/giy082
Source DB: PubMed Journal: Gigascience ISSN: 2047-217X Impact factor: 6.524
Figure 1:Tissue classification from MP2RAGE data. (A) The brain mask obtained from skull stripping. Note that the white rectangles in the image occur because the data has been ”defaced” for anonymization. (B) The result of the MGDM tissue classification. Visualized using Nilearn [27].
Figure 2:Cortical surface reconstruction and depth estimation. (A) Topology-constrained reconstruction of the boundaries between the cortical gray matter (cortex, blue), the cerebrospinal fluid (outside, white), and the white matter (inside, brown) using CRUISE [48]. (B) Intracortical depth estimated using an equivolumetric approach [50]. Visualized using Nilearn [27].
Computation times for usage example
| Processing step | Duration |
|---|---|
| Skull stripping | 1 minute 8 seconds (8 seconds) |
| MGDM tissue classification | 6 minutes 58 seconds (30 seconds) |
| CRUISE surface reconstruction | 1 minute 57 seconds (3 seconds) |
| Equivolumetric layering | 1 minute 23 seconds (6 seconds) |
Shown are average durations over 10 repetitions (with standard deviations in brackets), determined on a standard laptop. See main text for details.