| Literature DB >> 35884387 |
Luca Pasquini1,2, Mehrnaz Jenabi1, Onur Yildirim1, Patrick Silveira3, Kyung K Peck1,4, Andrei I Holodny1,5,6,7.
Abstract
Brain tumors lead to modifications of brain networks. Graph theory plays an important role in clarifying the principles of brain connectivity. Our objective was to investigate network modifications related to tumor grade and location using resting-state functional magnetic resonance imaging (fMRI) and graph theory. We retrospectively studied 30 low-grade (LGG), 30 high-grade (HGG) left-hemispheric glioma patients and 20 healthy controls (HC) with rs-fMRI. Tumor location was labeled as: frontal, temporal, parietal, insular or occipital. We collected patients' clinical data from records. We analyzed whole-brain and hemispheric networks in all patients and HC. Subsequently, we studied lobar networks in subgroups of patients divided by tumor location. Seven graph-theoretical metrics were calculated (FDR p < 0.05). Connectograms were computed for significant nodes. The two-tailed Student t-test or Mann-Whitney U-test (p < 0.05) were used to compare graph metrics and clinical data. The hemispheric network analysis showed increased ipsilateral connectivity for LGG (global efficiency p = 0.03) and decreased contralateral connectivity for HGG (degree/cost p = 0.028). Frontal and temporal tumors showed bilateral modifications; parietal and insular tumors showed only local effects. Temporal tumors led to a bilateral decrease in all graph metrics. Tumor grade and location influence the pattern of network reorganization. LGG may show more favorable network changes than HGG, reflecting fewer clinical deficits.Entities:
Keywords: HGG; LGG; brain connectivity; fMRI; glioma; plasticity; reorganization; resting-state
Year: 2022 PMID: 35884387 PMCID: PMC9324249 DOI: 10.3390/cancers14143327
Source DB: PubMed Journal: Cancers (Basel) ISSN: 2072-6694 Impact factor: 6.575
Figure 1Schematic representation of the pipeline used for patient recruitment, data processing and analysis.
Figure 2Images above: post-contrast 3D T1-weighted MR scans of four patients with high-grade glioma (image a–d, red arrows). Tumor location was labeled to account for involved lobes as follows: frontal (a), temporal (b), parietal (c) and insular involvement (d). Images below: FLAIR-weighted MR scans of four patients with low-grade glioma (image e–h, light blue arrows). Tumor location was labeled to account for involved lobes as follows: frontal (e), temporal (f), parietal (g) and insular involvement (h).
Figure 3Images above represent the global efficiency of the left hemispheric functional network in healthy controls (a), patients with low-grade glioma (LGG) (b) and patients with high-grade glioma (HGG) (c). Blue arrowheads highlight examples of functional connectivity modification in communities of nodes. Images below represent the cost of the right hemispheric functional network in healthy controls (d), patients with HGG (e) and patients with LGG (f). Significant modifications were detected in the left hemispheric network of LGG compared to HC for global efficiency and in the right hemispheric network of HGG compared to HC for cost. Blue circles highlight examples of significant functional connectivity modifications in communities of nodes. The size of the red nodes represents the value of the respective graph theory metric.
Graph-theory statistics results for gliomas involving the frontal lobe. Significance is reported as FDR corrected p-value.
| Frontal Tumors | HGG/Controls | LGG/Controls | HGG/LGG | |||
|---|---|---|---|---|---|---|
| Global Efficiency | SFG r | 0.006 | ||||
| Local Efficiency | SFG r | 0.045 | SFG r | 0.045 | ||
| Betweenness Centrality | IFG tri l | 0.006 | SFG r | 0.025 | IFG tri l | 0.001 |
| SFG l | 0.012 | |||||
| Cost | SFG r | 0.028 | ||||
| Average Path Length | SFG r | 0.003 | SFG r | 0.045 | ||
| SFG l | 0.043 | |||||
| Clustering Coefficient | SFG r | 0.017 | MidFG l | 0.042 | ||
| IFG tri l | 0.016 | |||||
| Degree | SFG r | 0.028 |
HGG = high-grade gliomas; LGG = low-grade gliomas; MidFG l = middle frontal gyrus left; SFG l = superior frontal gyrus left; SFG r = superior frontal gyrus right; IFG tri l = left inferior frontal gyrus pars triangularis.
Graph-theory statistics results for gliomas involving the temporal lobe. Significance is reported as FDR corrected p-value.
| Temporal Tumors | HGG/Controls | LGG/Controls | HGG/LGG | |||
|---|---|---|---|---|---|---|
| Global Efficiency | pSTG l | 0.010 | aSTG l | 0.027 | ||
| Local Efficiency | pMTG r | 0.044 | pSTG l | 0.003 | ||
| Betweenness Centrality | pSTG r | 0.040 | aMTG l | 0.030 | ||
| Cost | pMTG r | 0.022 | aSTG l | 0.018 | pMTG r | 0.031 |
| toMTG r | 0.032 | pSTG l | 0.008 | |||
| pSTG l | 0.032 | aMTG l | 0.017 | |||
| aITG l | 0.038 | |||||
| Clustering Coefficient | aITG r | 0.017 | ||||
| pSTG l | 0.018 | |||||
| Degree | pMTG r | 0.022 | aSTG l | 0.018 | pMTG r | 0.031 |
| toMTG r | 0.032 | pSTG l | 0.008 | |||
| pSTG l | 0.032 | aMTG l | 0.017 | |||
| aITG l | 0.038 |
HGG = high-grade gliomas; ITG = inferior temporal gyrus (l = left; r = right; a = anterior division); LGG = low-grade gliomas; MTG = middle temporal gyrus (l = left; r = right; a = anterior division; p = posterior division; to = temporo-occipital); STG = superior temporal gyrus (l = left; r = right; a = anterior division; p = posterior division).
Graph-theory statistics results for gliomas involving the parietal lobe and insula. Significance is reported as FDR corrected p-value.
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| Global Efficiency | AG l | 0.0434 | ||
| Local Efficiency | PostCG l | 0.0145 | ||
| Betweenness Centrality | PostCG l | 0.0051 | PostCG l | 0.0236 |
| Average Path Length | AG l | 0.0394 | ||
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| Cost | IC l | 0.0161 | ||
| Degree | IC l | 0.0161 |
AG l = angular gyrus left; HGG = high-grade gliomas; IC l = insular cortex left; LGG = low-grade gliomas; PostCG l = post-central gyrus left.
Increased (green) or decreased (red) mean values of significant graph metrics.
| SFG r | HGG/HC | LGG/HC | pSTG r | HGG/HC | |
|---|---|---|---|---|---|
| Local Efficiency | Global Efficiency | Betweenness | |||
| Clustering Coefficient | Betweenness | pSTG l | HGG/HC | LGG/HC | |
| Cost | Global Efficiency | Local Efficiency | |||
| Average Path Length | Cost | Cost | |||
| Degree | Degree | Clustering Coefficient | |||
| SFG l | LGG/HC | Degree | |||
| Average Path Length | aSTG l | LGG/HC | |||
| MidFG l | LGG/HC | Global Efficiency | |||
| Clustering Coefficient | Cost | ||||
| IFG tri l | HGG/HC | Degree | |||
| Betweenness | aITG l | LGG/HC | |||
| Clustering Coefficient | Cost | ||||
| pMTG r | HGG/HC | Degree | |||
| Local Efficiency | aITG r | LGG/HC | |||
| Cost | Clustering Coefficient | ||||
| Degree | AG l | HGG/HC | |||
| aMTG l | LGG/HC | Global Efficiency | |||
| Betweenness | Average Path Length | ||||
| Cost | PostCG l | HGG/HC | LGG/HC | ||
| Degree | Local Efficiency | Betweenness | |||
| Betweenness | |||||
| toMTG r | HGG/HC | IC l | LGG/HC | ||
| Cost | Cost | ||||
| Degree | Degree |
AG l = angular gyrus left; HGG = high-grade gliomas; IC l = insular cortex left; IFG tri l = left inferior frontal gyrus pars triangularis; ITG = inferior temporal gyrus (l = left; r = right; a = anterior division); LGG = low-grade gliomas; MidFG l = middle frontal gyrus left; MTG = middle temporal gyrus (l = left; r = right; a = anterior division; p = posterior division; to = temporo-occipital); PostCG l = post-central gyrus left; STG = superior temporal gyrus (l = left; r = right; a = anterior division; p = posterior division); SFG = superior frontal gyrus (l = left; r = right).
Figure 4Example of whole-brain connectivity diagrams generated by seeding of the right superior frontal gyrus (SFG r) in healthy controls (HC, (a)), left-hemispheric high-grade gliomas (HGG, (b)) and left-hemispheric low-grade gliomas (LGG, (c)). The red square in diagrams (b) and (c) indicates that there was a significant difference in functional connectivity in this seed for HGG and LGG compared to HC (a). The color scale of the links represents their statistical significance (p-value FDR corrected, only links with p < 0.05 are included). Regions of interest (ROI) in the diagrams are labeled as per the AAL atlas (available in CONN toolbox at https://web.conn-toolbox.org, accessed on 3 March 2022).