2022
DOI: 10.7554/elife.75056
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The individuality of shape asymmetries of the human cerebral cortex

Abstract: Asymmetries of the cerebral cortex are found across diverse phyla and are particularly pronounced in humans, with important implications for brain function and disease. However, many prior studies have confounded asymmetries due to size with those due to shape. Here, we introduce a novel approach to characterize asymmetries of the whole cortical shape, independent of size, across different spatial frequencies using magnetic resonance imaging data in three independent datasets. We find that cortical shape asymm… Show more

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Cited by 12 publications
(68 citation statements)
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References 100 publications
(292 reference statements)
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“…(2) on the sphere, degenerate solutions exist, such that certain eigenmodes will have the same number of nodal lines and wavelengths, and they can be aggregated into an eigengroup l , similar to the angular momentum number in quantum physics. Each eigengroup comprises 2 l + 1 eigenmodes, and its wavelength is [46, 41] where R s is the radius of the sphere (see Table S1 for an explicit list of wavelengths and eigenmode membership for each eigengroup on a sphere of R s = 67 mm [41, 15]). Therefore, the eigenmodes of the cortical surface belonging to a given eigengroup have approximately the same spatial scale or wavelength given by Eq.…”
Section: Methodsmentioning
confidence: 99%
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“…(2) on the sphere, degenerate solutions exist, such that certain eigenmodes will have the same number of nodal lines and wavelengths, and they can be aggregated into an eigengroup l , similar to the angular momentum number in quantum physics. Each eigengroup comprises 2 l + 1 eigenmodes, and its wavelength is [46, 41] where R s is the radius of the sphere (see Table S1 for an explicit list of wavelengths and eigenmode membership for each eigengroup on a sphere of R s = 67 mm [41, 15]). Therefore, the eigenmodes of the cortical surface belonging to a given eigengroup have approximately the same spatial scale or wavelength given by Eq.…”
Section: Methodsmentioning
confidence: 99%
“…(2) on the sphere, degenerate solutions exist, such that certain eigenmodes will have the same number of nodal lines and wavelengths, and they can be aggregated into an eigengroup l, similar to the angular momentum number in quantum physics. Each eigengroup comprises 2l `1 eigenmodes, and its wavelength is [46,41] wavelength " 2πR s a lpl `1q ,…”
Section: Mode-based Morphometry (Mbm)mentioning
confidence: 99%
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