| Literature DB >> 28824394 |
Tonio Heidegger1, Onno Hansen-Goos2, Olga Batlaeva1, Onur Annak2, Ulf Ziemann3, Jörn Lötsch2,4.
Abstract
Background: Modulation of cortical excitability by transcranial magnetic stimulation (TMS) is used for investigating human brain functions. A common observation is the high variability of long-term depression (LTD)-like changes in human (motor) cortex excitability. This study aimed at analyzing the response subgroup distribution after paired continuous theta burst stimulation (cTBS) as a basis for subject selection.Entities:
Keywords: data science; heterogeneity of plasticity effects; paired continuous theta burst stimulation; subject selection; transcranial magnetic stimulation
Year: 2017 PMID: 28824394 PMCID: PMC5543102 DOI: 10.3389/fnhum.2017.00382
Source DB: PubMed Journal: Front Hum Neurosci ISSN: 1662-5161 Impact factor: 3.169
Figure 1Study design. Rectangles represent blocks of 21 motor evoked potential (MEP) trials measured at baseline (B1, B2) and at as six post interventional blocks after plasticity induction by paired continuous theta burst stimulation (cTBS). Paired cTBS trains (gray bars) were separated by 10 min.
Figure 2Distribution of the post interventional overall MEP amplitude change, obtained as the individual average of the MEP amplitude changes compared to baseline acquired at six time points (P1…P6) during the post interventional measurements. (A) The density distribution is presented as probability density function (PDF), estimated by means of the pareto density estimation (PDE; Ultsch, 2003; black line). A Gaussian mixture model (GMM; Equation 1; GMM given as ), was fit to the data (red line), for which the optimum number of mixes was found to be M = 3. Subject distribution among the obtained three Gaussians (green, orange and blue colored lines) was n = 6, n = 18 and n = 7 for Gaussian 1–3, respectively, starting from the left. The Gaussian modes correspond to the subgroups of “responders” (Gaussian #1, left), “non-responders” (Gaussian #2, middle) and “paradox responders” (Gaussian #3, right). (B) QQ-plot of the overall MEP amplitude change vs. the GMM. The figure has been created using the R software package (version 3.3.1 for Linux; R Development Core Team, 2008; http://CRAN.R-project.org/). In particular, the GMM analysis was performed and plotted using our R package “AdaptGauss” (Ultsch et al., 2015; http://cran.r-project.org/package=AdaptGauss).
Values of variables obtained following modeling of the distribution of the post interventional overall MEP amplitude change, obtained as the individual average of the motor evoked potential (MEP) amplitude changes compared to baseline acquired at six time points (P1…P6) during the post interventional measurements, by means of the Gaussian mixture model (GMM given as , for which the optimum number of mixes was found to be M = 3 (Figure 2), where m, s and w are the parameters mean, standard deviation and relative weight of each of the Gaussians, i, respectively.
| GMM parameter | ||||
|---|---|---|---|---|
| (first Gaussian) | (2nd Gaussian) | (3rdGaussian) | ||
| 69.7 | 115.1 | 158.4 | ||
| 4.2 | 13 | 26.4 | ||
| 0.19 | 0.55 | 0.26 | ||
| Bayesian decision limit [%] | 80.9 | 139.1 | ||
Figure 3Time courses of the MEP amplitude changes after plasticity induction by paired cTBS, means (solid lines) and 95% confidence intervals (shaded regions), separately for the different responder subgroups (red: responder, n = 6, green: non-responder, n = 18, blue: paradox responder, n = 7). The horizontal lines indicate the averaged MEP amplitudes over all time points of post-cTBS measurements for the three subgroups.