| Literature DB >> 35441135 |
Jelena Brasanac1,2,3,4,5, Stefan Hetzer6, Susanna Asseyer1,3,4,5, Joseph Kuchling1,7,8, Judith Bellmann-Strobl1,3,4,5, Kristin Ritter2, Stefanie Gamradt2, Michael Scheel1,9, John-Dylan Haynes1,6,10, Alexander U Brandt1,3,4,5,11, Friedemann Paul1,3,4,5,7, Stefan M Gold2,12,13, Martin Weygandt1,3,4,5.
Abstract
Epidemiological, clinical and neuroscientific studies support a link between psychobiological stress and multiple sclerosis. Neuroimaging suggests that blunted central stress processing goes along with higher multiple sclerosis severity, neuroendocrine studies suggest that blunted immune system sensitivity to stress hormones is linked to stronger neuroinflammation. Until now, however, no effort has been made to elucidate whether central stress processing and immune system sensitivity to stress hormones are related in a disease-specific fashion, and if so, whether this relation is clinically meaningful. Consequently, we conducted two functional MRI analyses based on a total of 39 persons with multiple sclerosis and 25 healthy persons. Motivated by findings of an altered interplay between neuroendocrine stress processing and T-cell glucocorticoid sensitivity in multiple sclerosis, we searched for neural networks whose stress task-evoked activity is differentially linked to peripheral T-cell glucocorticoid signalling in patients versus healthy persons as a potential indicator of disease-specific CNS-immune crosstalk. Subsequently, we tested whether this activity is simultaneously related to disease severity. We found that activity of a network comprising right anterior insula, right fusiform gyrus, left midcingulate and lingual gyrus was differentially coupled to T-cell glucocorticoid signalling across groups. This network's activity was simultaneously linked to patients' lesion volume, clinical disability and information-processing speed. Complementary analyses revealed that T-cell glucocorticoid signalling was not directly linked to disease severity. Our findings show that alterations in the coupling between central stress processing and T-cell stress hormone sensitivity are related to key severity measures of multiple sclerosis.Entities:
Keywords: T-cell glucocorticoid signalling; arterial spin labelling functional MRI; functional brain connectivity; multiple sclerosis; psychological stress
Year: 2022 PMID: 35441135 PMCID: PMC9014535 DOI: 10.1093/braincomms/fcac086
Source DB: PubMed Journal: Brain Commun ISSN: 2632-1297
Figure 1fMRI stress paradigm. The paradigm comprised five consecutive stages. In three Rating periods (Stages 1, 3 and 5), the participants reported their current degree of feeling stressed, relaxed, anxious and frustrated. Each of these stages had a duration of 2 min. In the second stage (‘2. Rest’; 8 min), resting ASL fMRI scans and heart rate signals were acquired. The fourth stage (‘4. Stress’; 12 min) comprised the fMRI stress task which was adopted from Weygandt et al. (2016). Pulse data were acquired in parallel to brain activity. For further details, see text.
Figure 2Illustration of the network activity computation procedure. The coloured areas in the right column of brain slices highlight specific regions included in the Neuromorphometrics brain atlas (http://Neuromorphometrics.com) and located in the respective slices. SVD was used to decompose a matrix of (manifest, observable) input variables XStress, ctrd. into matrices of (latent, unobservable) variables UStress, SStress and VStress.XStress, ctrd. comprised the averaged (and centred) rCBF acquired during the stress stage for each participant (one participant per matrix row) and atlas regions (one region per matrix column) computed across all voxels located in a given region included in the atlas and covered by the GM mask. Each column of the component matrix UStress reflects the activity of a given network (one column per network) across participants (one column element per participant). The matrix of Eigenimages VStress reflects the similarity between the averaged and centred regional activity and the network or component activity. Finally, the matrix of singular values SStress reflects the magnitude of the components’ contribution to the variance in the input variables and can be used to compute the explained variance. By computing X = U × S × V it is possible to reconstruct the manifest input data from the latent variables or to map the data from latent component space into manifest regional space, respectively. Utilizing this fact, we calculated the activity of our networks during the resting stage as U*Rest = XRest × (SStress × VTStress)+. Finally, we computed differential stress response network activity as ΔU = UStress − U*Rest. Please note, that we could not compute URest via decomposing XRest, ctrd., as the covariation among regions (i.e. the FC) during stress is different to that during rest. The figure was adapted from Meyer-Arndt et al.[26,76]
Demographic and clinical participant characteristics of the 64 participants for whom either high-quality fMRI or gene expression data were available
| Group | Sex | Age | SDMT | BDI-I | GM | T2LL | EDSS |
|---|---|---|---|---|---|---|---|
| # | MN | MN | MN | MN | MD | MD | |
| MS | 25/14 | 47.12 | 53.85 | 9.82 | 0.40 | 6.35 | 2.50 |
| HP | 17/8 | 42.10 | 59.08 | 2.84 | 0.44 | 0.17 | |
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| 0.10 | 1.39 | −1.66 | 4.52 | −2.74 | 5.90 |
T2LL, lesion load as indicated by T2-weighted FLAIR images; f, female; m, male; yrs, years; corr., correct; pts., points; fract., fraction; #, number of cases; MN, mean; MD, median; SD, standard deviation; RG, range.
Inferential statistics testing group differences in T2-weighted lesion load were computed based on log-transformed lesion voxel counts.
Figure 3Psychological, peripheral and neural stress responses. To test main effects of task stage/stress exposure, group and their interaction on stress response measures, separate factorial repeated measures analyses were conducted with LMM regression for each of the parameters. The dotted horizontal lines in (A) and (B) show the mean, the vertical lines the standard deviation for the raw values of the depicted parameter and group. The bar graph in (C) depicts the t-statistic for the main effect of stress exposition/task stage (feedback during Stress vs. Rest) across both groups for all 120 regions included in the neuroanatomical atlas and covered by the GM mask. Regional labels attached to selected bars highlight regions with significant activation differences according to an FWE-corrected threshold for undirected tests of 0.05/120 = 4.2 × 10−4. For these regions, we also show the standardized regression coefficients β as effect size measures. In particular, significant stress responses (i.e. exclusively positive ones) were observed in AI, calcarine cortex (CC), cerebellum exterior (CE), cerebellar vermal lobules (CVL), frontal operculum (FO), inferior frontal gyrus (IFG), inferior occipital gyrus (IOG) and inferior temporal gyrus (ITG). Moreover, such responses were found in middle frontal gyrus (MFG), occipital fusiform gyrus (OFG), occipital pole (OP), precentral gyrus (PG), supramarginal gyrus (SG), supplementary motor cortex (SMC), superior occipital gyrus (SOG) and superior parietal lobule (SPL)—either of the left (L) or right (R) hemisphere.
Figure 4Differential coupling of neural network activity with GC-related gene expression in T cells across groups. (A) t-Statistics for the effect of the interaction between differential stress-activity and group on the GC gene expression summary marker across all 59 neural networks/components. We depict the t-statistic instead of the Wald-statistic (used for inference) as the t-statistic indicates the directionality of effects. The dashed line depicts the t-statistic corresponding to αFWE = 0.05 (equal to α = 0.05/59 = 0.0008 on a single test level) in an undirected test according to a parametric t-distribution for illustrative purposes. (B) Differential coupling of GC-related gene expression and stress-induced brain activity in patients and controls for the 58th network showing a significant interaction effect. The left scatter graph depicts the association between the interaction regressor and gene expression and thus reflects the tested effect directly. The right graph depicts the association between brain activity and gene expression for both groups separately as an additional illustration of the interaction. Other than for the model used to compute the fit depicted in the left graph, the models used to compute the two group-specific fits depicted in the right did not include the main effect regressor for group and the interaction regressor for group × network activity. (C) Brain areas related to the 58th network/component (see Supplementary material for the network to brain region allocation procedure) and their component loadings. Finally, (D) correlations between manifest average voxel rCBF signals for atlas regions belonging to the network across participants. To ease comprehensibility, the encircled numbers again depict the regional component loadings.
Figure 5Disease severity modelling in patients based on brain network activity differentially linked to GC-related gene expression across groups. (A) The topology of and internal connectivity within the 58th network linked to GC-related gene expression in a group-specific fashion to ease the interpretation of the following panels. (B) The relation between network activity and each of the four disease severity markers in PwMS. (C) The strength of the association between activity of all 59 networks/components and all four severity measures in PwMS, sorted in a descending fashion based on the absolute t-statistic to enable an estimation of the relative clinical importance of each network. The network/component whose t-statistic is highlighted by the arrowhead is the component selected via testing of H1 (i.e. the 58th network). The rank of this component is additionally illustrated by the first number following the arrowhead.