| Literature DB >> 29040743 |
Frederike Beyer1,2,3, Ulrike M Krämer1,2, Christian F Beckmann4,5,6.
Abstract
Social neuroscience uses increasingly complex paradigms to improve ecological validity, as investigating aggressive interactions with functional magnetic resonance imaging (fMRI). Standard analyses for fMRI data typically use general linear models (GLM), which require a priori models of task effects on neural processes. These may inadequately model non-stimulus-locked or temporally overlapping cognitive processes, as mentalizing about other agents. We used the data-driven approach of independent component analysis (ICA) to investigate neural processes involved in a competitive interaction. Participants were confronted with an angry-looking opponent while having to anticipate the trial outcome and the opponent's behaviour. We show that several spatially distinctive neural networks with associated temporal dynamics were modulated by the opponent's facial expression. These results dovetail and extend the main effects observed in the GLM analysis of the same data. Additionally, the ICA approach identified effects of the experimental condition on neural systems during inter-trial intervals. We demonstrate that cognitive processes during aggressive interactions are poorly modelled by simple stimulus onset/duration variables and instead have more complex temporal dynamics. This highlights the utility of using data-driven analyses to elucidate the distinct cognitive processes recruited during complex social paradigms.Entities:
Keywords: aggression; fMRI; independent component analysis
Mesh:
Year: 2017 PMID: 29040743 PMCID: PMC5714126 DOI: 10.1093/scan/nsx117
Source DB: PubMed Journal: Soc Cogn Affect Neurosci ISSN: 1749-5016 Impact factor: 3.436
Fig. 1.Methods. The outline of a single trial of the TAP is shown in (A). (B) The eigenspektrum analysis for the estimation of the optimal number of components. (C) The frequency analyses for the task time-course and example component time-courses are shown. (D) The task regressors for the early and late half of the task, convolved with an HRF, overlaid on the boxcar function for the entire trial.
Fig. 3.Condition-unspecific components. Shown are examples of task-related, condition-unspecific components with their spatial maps on the left and the corresponding mean time-courses on the right. Error bars denote standard errors of the mean.
Fig. 2.Component maps. Spatial maps are shown for task-related, condition-unspecific components (excluding those shown in Figure 3). Spatial maps are thresholded at z > 3.0.
Fig. 4.Task-negative components. Shown are spatial maps of components with decreased activity during the task and significant differences between angry and neutral trials. Mean time-courses for each component are shown on the right, error bars denote standard errors of the mean.
Fig. 5.Task-positive components. Shown are spatial maps of components with increased activity during the task and significant differences between angry and neutral trials. Mean time-courses for each component are shown on the right, error bars denote standard errors of the mean.