2019
DOI: 10.1007/978-3-030-32391-2_6
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Heat Kernels with Functional Connectomes Reveal Atypical Energy Transport in Peripheral Subnetworks in Autism

Abstract: Autism is increasing in prevalence and is a neurodevelopmental disorder characterised by impairments in communication skills and social behaviour. Connectomes enable a systems-level representation of the brain with recent interests in understanding the distributed nature of higher order cognitive function using modules or subnetworks. By dividing the connectome according to a central component of the brain critical for its function (it's hub), we investigate network organisation in autism from hub through to p… Show more

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Cited by 5 publications
(3 citation statements)
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“…The graph Laplacian and its eigenspectrum enable a mapping of discrete data (a network) into vector spaces and manifolds, and their advantages have been greatly investigated, e.g., in fields such as clustering (Chung (1997)). This form of network representation has also found its way into connectomes and may have potential to capture further discriminative information (Abdelnour et al (2014); Chung et al (2016b,a); Schirmer and Chung (2019)). These data filtering or manipulation techniques are effective for their robustness to overfitting (Du et al (2018)) and may be a reason for S5 and S2 achieving the best generalization performance from Task I to Task II.…”
Section: Approaches and Considerations For Future Challengersmentioning
confidence: 99%
“…The graph Laplacian and its eigenspectrum enable a mapping of discrete data (a network) into vector spaces and manifolds, and their advantages have been greatly investigated, e.g., in fields such as clustering (Chung (1997)). This form of network representation has also found its way into connectomes and may have potential to capture further discriminative information (Abdelnour et al (2014); Chung et al (2016b,a); Schirmer and Chung (2019)). These data filtering or manipulation techniques are effective for their robustness to overfitting (Du et al (2018)) and may be a reason for S5 and S2 achieving the best generalization performance from Task I to Task II.…”
Section: Approaches and Considerations For Future Challengersmentioning
confidence: 99%
“…The graph Laplacian and its eigenspectrum enable a mapping of discrete data (a network) into vector spaces and manifolds, and their advantages have been greatly investigated, e.g., in fields such as clustering [63]. This form of network representation has also found its way into connectomes and may have potential to capture further discriminative information [64,65,66,67]. These data filtering or manipulation techniques are effective for their robustness to overfitting [68] and may be a reason for S5 and S2 achieving the best generalization performance from Task I to Task II.…”
Section: Approaches and Considerations For Future Challengersmentioning
confidence: 99%
“…A closely related methodology to that of studying structural eigenmodes is using the graph Laplacian-derived heat kernel of brain networks, a matrix which encodes how much information is transferred between every pair of network nodes after a given time, or diffusion depth. Heat kernel methods have been used to characterize perturbations in brain network information transfer in autism (Schirmer and Chung, 2019) and to predict future adverse motor function resulting from premature birth using white matter structural connectomes (Chung et al, 2016).…”
mentioning
confidence: 99%