| Literature DB >> 35002651 |
Cédric Cannard1,2, Helané Wahbeh2, Arnaud Delorme1,2,3.
Abstract
Electroencephalography (EEG) alpha asymmetry is thought to reflect crucial brain processes underlying executive control, motivation, and affect. It has been widely used in psychopathology and, more recently, in novel neuromodulation studies. However, inconsistencies remain in the field due to the lack of consensus in methodological approaches employed and the recurrent use of small samples. Wearable technologies ease the collection of large and diversified EEG datasets that better reflect the general population, allow longitudinal monitoring of individuals, and facilitate real-world experience sampling. We tested the feasibility of using a low-cost wearable headset to collect a relatively large EEG database (N = 230, 22-80 years old, 64.3% female), and an open-source automatic method to preprocess it. We then examined associations between well-being levels and the alpha center of gravity (CoG) as well as trait EEG asymmetries, in the frontal and temporoparietal (TP) areas. Robust linear regression models did not reveal an association between well-being and alpha (8-13 Hz) asymmetry in the frontal regions, nor with the CoG. However, well-being was associated with alpha asymmetry in the TP areas (i.e., corresponding to relatively less left than right TP cortical activity as well-being levels increased). This effect was driven by oscillatory activity in lower alpha frequencies (8-10.5 Hz), reinforcing the importance of dissociating sub-components of the alpha band when investigating alpha asymmetries. Age was correlated with both well-being and alpha asymmetry scores, but gender was not. Finally, EEG asymmetries in the other frequency bands were not associated with well-being, supporting the specific role of alpha asymmetries with the brain mechanisms underlying well-being levels. Interpretations, limitations, and recommendations for future studies are discussed. This paper presents novel methodological, experimental, and theoretical findings that help advance human neurophysiological monitoring techniques using wearable neurotechnologies and increase the feasibility of their implementation into real-world applications.Entities:
Keywords: alpha asymmetry; executive control; frontal; large sample analysis; temporoparietal; wearable EEG; well-being
Year: 2021 PMID: 35002651 PMCID: PMC8740323 DOI: 10.3389/fnhum.2021.745135
Source DB: PubMed Journal: Front Hum Neurosci ISSN: 1662-5161 Impact factor: 3.169
FIGURE 1(Panel A) These linear regression models of well-being and mean alpha asymmetry (predefined 8–13 Hz band) show the absence of relationship at frontal channels (top) and the presence of one at temporoparietal (TP, bottom) channels. Higher well-being levels are associated with greater cortical activity in the right TP area relative to the left (assuming alpha inhibits regional cortical activity). (Panel B) Mean and standard error of the alpha power spectral density (PSD) from the 20 participants with highest reported well-being level at frontal (top) and TP (bottom) channels, illustrating the results reported in (Panel A). (Panel C) Scalp topography of mean alpha PSD on a typical subject with low self-reported well-being (AIOS = 17; top) and high self-reported well-being (AIOS = 100; bottom), as an illustration of the effect reported in (Panel A).
Subjective well-being and alpha asymmetry (strict bounds at 8–13 Hz).
| Predictor variable | β (SE) | N (DF) | Model | Model | Model F-statistic |
| Frontal α asymmetry | 0.001 (0.002) | 230 (228) | 0.468 | 0.158 | 42.8 |
| TP α asymmetry | −0.007 | 0.808 | 0.036 | 8.51 |
Column 2: p-values next to the Beta (β) coefficients and their standard error (SE) indicate a significant association between the predictor and the response variable at 95% confidence level (*), 99% confidence level (**) and 99.9% confidence level (***). Column 3: number of observations (N) and degrees of freedom (DF). Column 4–6: root mean square error (RMSE), R-squared, and F-statistic of the linear model. p-values next to F-statistic indicate a significant fit (see above for confidence levels). Each simple linear model follows the equation: Response variable ∼ 1 + predictor.
Subjective well-being and temporoparietal (TP) lower/upper alpha asymmetry.
| Predictor variable | Estimate | N (DF) | Model | Model | Model F-statistic |
| Lower α-asymmetry (8–10.5 Hz) | −0.008 | 230 (228) | 0.981 | 0.035 | 8.28 |
| Upper α-asymmetry (11–13 Hz) | −0.005 (0.003) | 0.863 | 0.011 | 2.61 |
Column 2: p-values next to the Beta (β) coefficients and their standard error (SE) indicate a significant association between the predictor and the response variable at 95% confidence level (*), 99% confidence level (**) and 99.9% confidence level (***). Column 3: number of observations (N) and degrees of freedom (DF). Column 4–6: root mean square error (RMSE), R-squared, and F-statistic of the linear model. p-values next to F-statistic indicate a significant fit (see above for confidence levels). The multiple linear model follows the equation: Response variable ∼ 1 + predictor1 + predictor2.
FIGURE 2Left: Age is negatively associated with frontal (top) and TP (middle) alpha asymmetry scores, reflecting greater cortical activity in the right hemisphere relative to the left in older individuals. Age is positively associated with well-being levels (bottom). Right: Gender was not associated with any of the three variables.
Subjective well-being and alpha asymmetry, and covariates.
| Predictor variable | Estimate | N (DF) | Model | Model | Model F-statistic |
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| Age | −0.006 | 218 (216) | 0.469 | 0.188 | 50 |
| Gender_Male | 0.009 (0.071) | 214 (212) | 0.477 | 0.162 | 41 |
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| Age | −0.009 | 218 (216) | 0.819 | 0.026 | 5.76 |
| Gender_Male | 0.129 (0.123) | 214 (212) | 0.833 | 0.01 | 2.09 |
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| Age | 0.258 | 218 (216) | 19.7 | 0.031 | 7 |
| Gender_Male | 0.68 (2.914) | 214 (212) | 19.7 | 0.003 | 0.56 |
Column 2: p-values next to the Beta (β) coefficients and their standard error (SE) indicate a significant association between the predictor and the response variable at 95% confidence level (*), 99% confidence level (**) and 99.9% confidence level (***). Column 3: number of observations (N) and degrees of freedom (DF). Column 4–6: root mean square error (RMSE), R-squared, and F-statistic of the linear model. p-values next to F-statistic indicate a significant fit (see above for confidence levels). Each simple linear model follows the equation: Response variable ∼ 1 + predictor.