| Literature DB >> 35053766 |
Derek C Monroe1, Samantha L DuBois1, Christopher K Rhea1, Donna M Duffy1.
Abstract
Contact and collision sports are believed to accelerate brain aging. Postmortem studies of the human brain have implicated tau deposition in and around the perivascular space as a biomarker of an as yet poorly understood neurodegenerative process. Relatively little is known about the effects that collision sport participation has on the age-related trajectories of macroscale brain structure and function, particularly in female athletes. Diffusion MRI and resting-state functional MRI were obtained from female collision sport athletes (n = 19 roller derby (RD) players; 23-45 years old) and female control participants (n = 14; 20-49 years old) to quantify structural coupling (SC) and decoupling (SD). The novel and interesting finding is that RD athletes, but not controls, exhibited increasing SC with age in two association networks: the frontoparietal network, important for cognitive control, and default-mode network, a task-negative network (permuted p = 0.0006). Age-related increases in SC were also observed in sensorimotor networks (RD, controls) and age-related increases in SD were observed in association networks (controls) (permuted p ≤ 0.0001). These distinct patterns suggest that competing in RD results in compressed neuronal timescales in critical networks as a function of age and encourages the broader study of female athlete brains across the lifespan.Entities:
Keywords: brain aging; collision sports; female athletes; graph signal processing; mTBI; structure–function coupling
Year: 2021 PMID: 35053766 PMCID: PMC8774127 DOI: 10.3390/brainsci12010022
Source DB: PubMed Journal: Brain Sci ISSN: 2076-3425
Athlete ages listed in ascending order for both roller derby athletes (left) and controls (right). Head movement expressed as mean framewise displacement (FD). The sports that each control subject reported participating in prior to the beginning of the study or at the time of the study (as denoted by an asterisk *).
| Roller Derby ( | Controls ( | |||
|---|---|---|---|---|
| Age (Years) | Mean FD (mm) | Age (Years) | Mean FD (mm) | Sport History |
| 23 | 0.191 | 19 | 0.069 | Track, Soccer, Volleyball |
| 24 | 0.059 | 20 | 0.054 | Volleyball, Track |
| 24 | 0.054 | 21 | 0.065 | Gymnastics |
| 26 | 0.146 | 21 | 0.062 | Badminton, Swimming, Tennis |
| 26 | 0.118 | 21 | 0.055 | Tennis, Taekwondo, Soccer |
| 27 | 0.159 | 22 | 0.045 | Soccer |
| 28 | 0.061 | 22 | 0.109 | Volleyball *, Tennis |
| 29 | 0.062 | 22 | 0.066 | Track, Volleyball * |
| 30 | 0.476 | 23 | 0.07 | Cheerleading, Volleyball, Track |
| 31 | 0.066 | 25 | 0.062 | Dance, Competitive Cheer |
| 32 | 0.095 | 25 | 0.138 | No |
| 32 | 0.062 | 26 | 0.047 | Basketball |
| 35 | 0.073 | 29 | 0.065 | Tennis, Lacrosse, Softball, Cheerleading |
| 35 | 0.072 | 49 | 0.069 | Soccer, Field Hockey, Basketball, Lacrosse, Softball |
| 36 | 0.163 | |||
| 40 | 0.137 | |||
| 41 | 0.076 | |||
| 41 | 0.077 | |||
| 45 | 0.064 | |||
Figure 1Whole-brain fiber tracking was performed on preprocessed diffusion data to generate a structural connectome as the weighted adjacency matrix (360 × 360) (A). Preprocessed resting-state BOLD data were mapped to individual surface reconstructions and averaged within each of 360 cortical areas to represent the graph signal (B). Eigen decomposition of the structural connectome was used in a graph Fourier transform of the graph signals into their constituent components such that coupling (SC, blue) is observed in the high-energy signals at low spatial frequencies and decoupling (SD, red) is observed in the low-energy signals at the highest spatial frequencies (C). The norm of high and low energies across TRs reveals the degree of SC (top, blue) and SD (bottom, red) for each cortical area (exemplar control subject) (D). In the PLS analysis, each participant is represented by a 1 × 360 vector representing SC (blue) and a 1 × 360 vector representing SD (red) (E) and the resulting sample brain matrix (66 × 360) is multiplied by an age vector (66 × 1) to generate correlation matrices (2 × 360) (F). These correlation matrices undergo singular value decomposition, revealing 4 latent variables for which p-values are generated through permutations (shuffling) of the original data (G).
Figure 2First latent variable from a decomposition of (de)coupling–age correlations between groups (LV1) represented as correlations at the group level (A) and individual level (B). Positive areal bootstrap ratios contributed reliably to the observed pattern and negative areal bootstrap ratios contributed to the opposite pattern (i.e., greater decoupling with age in controls) (C). Bootstrap ratios were averaged within networks to reveal the contribution of each network to the observed (de)coupling–age relationships (D).
Figure 3Second latent variable from a decomposition of (de)coupling–age correlations between groups (LV2) represented as correlations at the group level (A) and individual level (B). Positive areal bootstrap ratios contributed reliably to the observed pattern and negative areal bootstrap ratios contributed to the opposite pattern (i.e., greater decoupling with age in RD athletes) (C). Bootstrap ratios were averaged within networks to reveal the contribution of each network to the observed (de)coupling–age relationships (D).