Synopsis
A reduced rich-club
connectivity of the structural covariance network was found in individuals with
MCI and AD compared to controls. Moreover, we show that a loss of connections
in the rich-club subnetwork may form a mechanism underlying memory loss in the
context of MCI and dementia.
Introduction
Alzheimer’s disease (AD) is
the most common cause of dementia in the elderly. The hallmarks of AD are the
accumulation of amyloid-beta plaques, the formation of tau tangles, and
neurodegeneration. However, the exact mechanisms of AD and the relation to
cognitive decline are not yet completely understood.
In this study, the cortical thickness is used to construct
individual structural covariance networks (SCNs). Previous
studies have already shown the value of SCN analysis in AD research, reporting less
structured networks and a suggestive loss of hub nodes [1]. Hubs are nodes in a
network that have a high number of connections. In the human brain network,
these hubs tend to be interconnected, forming a so called rich-club [2]. A
graphical representation of a rich-club is shown in figure 1. The extent of
rich-club configuration in a structural network has been associated to
cognitive performance in healthy participants [3].
We hypothesized that a reduced rich-club connectivity in
the SCN is associated with lower cognitive performance in patients with mild
cognitive impairment (MCI) and AD.Methods
Data acquisition
Ninety-nine participants were
included in this study, including 40 individuals with MCI (19 females, mean age
69y) [4], 22 with AD (7 females, mean age 71y) [5], and 37 controls (14
females, mean age 72y). All participants underwent neuropsychological
assessment. Age-, sex-, and education-corrected z-scores (based on normative
data) were computed for the following domains: memory (delayed recall of the
15-word verbal learning task, drVLT), processing speed (letter-digit
substitution test, LDST) and executive functioning (concept shifting task, CST).
Furthermore, 3D T1-weighted gradient-echo images were acquired for each
participant on a 3 Tesla MRI scanner with a 32-channel head coil (Philips,
Achieva TX, Best, the Netherlands) with the following parameters: repetition
time (TR) 8 ms, echo time (TE) 4 ms, flip angle 8°,
and 1 mm cubic voxel size. To calculate the individual SCNs, a healthy
reference group is required. Therefore, an additional group of 21 controls (i.e.
the reference group) was also included (6 females, mean age 40y). For these
participants, T1-weighted
3D fast gradient echo images were acquired with the following parameters:
repetition time (TR) 9.91 ms, echo time (TE) 4.6 ms, flip angle 8° and 1 mm
cubic voxel size.
Analysis
From the T1-weighted images,
the cortical thickness was determined using Freesurfer (version 5.1 [6]). The
brain was parcellated into 68 cortical regions using the Desikan-Killiany atlas
[7] and the mean cortical thickness was calculated for each region. For each
region, the cortical thickness values were corrected for age, sex and mean
cortical thickness via multivariable linear regression models. Therefore, the
subsequent SNC analyses are not biased by potential group differences in
cortical thickness. Subsequently, structural covariance networks (SCN) were obtained by
calculating the Pearson’s correlation coefficient between the corrected cortical
thicknesses of each region pair. To extract the individual contribution of a participant
on the SCN of the reference group, the add-one-participant method was used
[8][9], in which the individual contribution of a participant can be assessed
by adding one participant to the reference group before calculating the
adjacency matrix. Only significantly positive correlations (r > 0 and p <
.05) were considered. Furthermore, the networks were made equally sparse to
control for the total number of connections (edges). The lowest achievable sparsity
is 82%.
Hub nodes were identified as nodes with a degree higher than
the average degree plus one standard deviation. To this end, the degree was
first averaged over all subjects, obtaining an average degree per node.
Subsequently, the interconnectedness of hub nodes was determined using the weighted
rich-club coefficient; $$$RCC = \frac{2*E_{hubs}}{N_{hubs}(N_{hubs}-1)}$$$, where $$$E_{hubs}$$$ is the total connectivity
strength between hubs and $$$N_{hubs}$$$ is the number of hubs [2].
Statistics
A one-way ANOVA test is performed to assess group differences in
the RCC. Subsequently, a linear regression model is used to relate the RCC to
the neuropsychological z-scores, correcting for diagnostic group using a dummy
variable (control = 0; cognitively impaired = 1). Results
The hub nodes that form the rich-club are shown in Figure 2. The
one-way ANOVA showed that the RCC is a significantly different between groups
(p<.01), post-hoc t-tests revealed that the RCC was significantly lower in
patients with MCI and AD compared to controls (Figure 3). Moreover, using the
linear regression model the RCC was found to be positively related to memory
performance (p < .05) while no significant associations were found for
executive function (p > .10) and processing speed (p > .10) (Figure 4). Discussion & Conclusion
A reduced rich-club
connectivity of the structural covariance network was found in individuals with
MCI and AD compared to controls. Previously, a lower degree in fronto-temporal
regions of the SCN was associated with memory loss [10]. Here, we show that specifically
a loss of degree in the rich-club subnetwork may form a mechanism underlying
memory loss in the context of MCI and dementia.Acknowledgements
No acknowledgement found.References
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