| Literature DB >> 34271872 |
Camarin E Rolle1,2,3, Fiona M Baumer2,4, Joshua T Jordan5, Ketura Berry6, Madelleine Garcia4, Karen Monusko1, Hersh Trivedi1, Wei Wu1,2,3, Russell Toll1,2,3, Marion S Buckwalter4,7, Maarten Lansberg4, Amit Etkin8,9,10.
Abstract
BACKGROUND: Motor impairment after stroke is due not only to direct tissue loss but also to disrupted connectivity within the motor network. Mixed results from studies attempting to enhance motor recovery with Transcranial Magnetic Stimulation (TMS) highlight the need for a better understanding of both connectivity after stroke and the impact of TMS on this connectivity. This study used TMS-EEG to map the causal information flow in the motor network of healthy adult subjects and define how stroke alters these circuits.Entities:
Keywords: Beta; Connectivity; Motor cortex; Stroke; TMS-EEG; wPLI
Mesh:
Year: 2021 PMID: 34271872 PMCID: PMC8283835 DOI: 10.1186/s12883-021-02319-0
Source DB: PubMed Journal: BMC Neurol ISSN: 1471-2377 Impact factor: 2.474
Characteristics of study sample
| Demographics | ||
| Age (yr, mean ± SD) | 56 ± 16 | 54 ± 16 |
| Age Range (yr) | 33–85 | 28–74 |
| Gender (%male) | 64% | 50% |
| Stroke characteristics | ||
| Stroke Side (n, %) | ||
| Left | 6 (43%) | |
| Right | 8 (57%) | |
| Stroke Location (n, %) | ||
| Cortical & Subcortical | 11 (79%) | |
| Subcortical Only | 3 (21%) | |
| Time Since Stroke (yrs, mean ± SD) | 3.4 ± 2.5 | |
| Stroke Volume (ml, mean ± SD) | 65 ± 65 | |
| Paretic arm function | ||
| Fugl-Meyer Score (mean ± SD) | 32 ± 22 | |
| Finger-Tapping Speed (Taps/min) | ||
| Paretic Hand | 6 ± 10 | |
| Non-Paretic Hand | 34 ± 15 | |
Fig. 1Experimental Set-up & Terminology. A Subjects received 60 stimuli at 120% resting motor threshold to each primary motor cortex (green lightning bolts) and EEG signal was measured from a 64-channel cap with special attention paid to electrodes overlying each motor cortex (blue dots). B TMS was applied during two motor tasks (rest & movement). Stroke subjects performed motor tasks with the paretic hand, while control subjects performed tasks with the dominant (right) hand. Connectivity was quantified within each hemisphere by computing synchronization of signal in electrodes overlying each motor cortex and the change in connectivity (ΔC) between the two motor tasks was calculated. C The hemisphere contralateral to the moving hand was termed the “Task Hemisphere” while the hemisphere ipsilateral to the moving hand was the “Passive Hemisphere.” There were thus 4 combinations of TMS-EEG recordings, termed Experimental Conditions: TMS-Task/EEG-Task, TMS-Task/EEG-Passive, TMS-Passive/EEG-Task, TMS-Passive/EEG-Passive
Fig. 2TMS-Induced Connectivity is Task Dependent in the Healthy Brain but not in Stroke. M1 = Primary Motor Cortex. *p = .03. The measures how the influence of the stimulated motor cortex over the recorded hemisphere changes with hand movement. Task Motor Cortex stimulation is shown in the left box. With hand movement in controls, the influence of the task motor cortex differs between the hemispheres: increased connectivity is seen within the task hemisphere (blue circles) while decreased connectivity is seen in the passive hemisphere (red triangles). With paretic hand movement in stroke patients, a similar but non-significant pattern emerges. Passive Motor Cortex stimulation is shown in the right box. Hand-movement induced connectivity differences between the hemispheres are not seen with TMS to the passive motor cortex in either group
Fig. 3Passive Hemisphere Connectivity Correlates with Paretic Arm Function. This graph represents the change in connectivity in the passive hemisphere induced by paretic hand movement measured after passive motor cortex stimulation. Stroke patients with better paretic arm function (higher upper extremity Fugl-Meyer scores) showed an increase in connectivity within the passive hemisphere during paretic hand movement. Subjects who underwent a Fugl-Meyer assessment on the day of TMS are represented by closed circles and those for whom the score was imputed are represented by open squares