2016
DOI: 10.1002/hbm.23352
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Degree‐based statistic and center persistency for brain connectivity analysis

Abstract: Brain connectivity analyses have been widely performed to investigate the organization and functioning of the brain, or to observe changes in neurological or psychiatric conditions. However, connectivity analysis inevitably introduces the problem of mass-univariate hypothesis testing. Although, several cluster-wise correction methods have been suggested to address this problem and shown to provide high sensitivity, these approaches fundamentally have two drawbacks: the lack of spatial specificity (localization… Show more

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Cited by 42 publications
(30 citation statements)
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References 67 publications
(139 reference statements)
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“…According to Proposition , the IPF plot over all possible filtration values is a monotonically decreasing convergence function, so the IPF is also a persistent topology feature like the zeroth Betti number. Similar to the BNP plot methods (Choi et al, ; Chung et al, ; Lee et al, ; Lee et al, ; Yoo et al, ), we define the slope of IPF plot (SIP) as a novel univariate network measure. When the filtration value λ evolves, the number of connected components is getting smaller and the connected component aggregation cost is getting less until all nodes are connected when the IPF is equal to zero.…”
Section: Methodsmentioning
confidence: 99%
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“…According to Proposition , the IPF plot over all possible filtration values is a monotonically decreasing convergence function, so the IPF is also a persistent topology feature like the zeroth Betti number. Similar to the BNP plot methods (Choi et al, ; Chung et al, ; Lee et al, ; Lee et al, ; Yoo et al, ), we define the slope of IPF plot (SIP) as a novel univariate network measure. When the filtration value λ evolves, the number of connected components is getting smaller and the connected component aggregation cost is getting less until all nodes are connected when the IPF is equal to zero.…”
Section: Methodsmentioning
confidence: 99%
“…Moreover, they are usually used to visualize how the feature varies over different thresholds but the pattern of change is rarely quantified. In contrast, persistent homology-based framework (Choi et al, 2014;Chung et al, 2015;Giusti et al, 2016;Lee et al, 2012;Lee et al, 2017;Yoo et al, 2017) can be used to quantify such dynamic patterns in a more general and coherent way. Bottleneck distance maps of subject-wise networks (a) and group-wise networks (b).…”
Section: Threshold-free Versus Threshold-dependentmentioning
confidence: 99%
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“…., 100%. Each data of two groups consisted of 20 subjects and 100 nodes [Yoo et al, 2017]. We sampled the data for the first subject from a normal distribution of zero mean and 0.3 standard deviation (s.d.).…”
Section: Data Simulationmentioning
confidence: 99%
“…These results provide a multidimensional homological understanding of disease-related PET and MRI networks that disclose the network association with ASD and ADHD. Hum Brain Mapp 38:1387-1402, 2017…”
mentioning
confidence: 99%