Brain networks construction using Bayes FDR and average power function.

Brain functional connectivity is a widely investigated topic in neuroscience. In recent years, the study of brain connectivity has been largely aided by graph theory. The link between time series recorded at multiple locations in the brain and the construction of a graph is usually an adjacency matr...

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Publicado en:Statistical Methods in Medical Research Vol. 29; no. 3; pp. 866 - 879
Autores principales: Quatto, Piero, Margaritella, Nicolò, Costantini, Isa, Baglio, Francesca, Garegnani, Massimo, Nemni, Raffaello, Pugnetti, Luigi, Austin, Peter
Formato: research Journal Article
Publicado: Sage Publications Inc. Mar2020
Acceso en línea:Ver este registro en EBSCOhost
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        atl: Brain networks construction using Bayes FDR and average power function.
      aug:
        au:
          Quatto, Piero
          Margaritella, Nicolò
          Costantini, Isa
          Baglio, Francesca
          Garegnani, Massimo
          Nemni, Raffaello
          Pugnetti, Luigi
          Austin, Peter
        affil: Department of Economics, Management and Statistics, University of Milano-Bicocca, Milan, Italy
      sug:
        subj:
          Brain
          Electroencephalography
          False Positive Results
          Magnetic Resonance Imaging
          Probability
          Comparative Studies
          Multicenter Studies
          Evaluation Research
          Validation Studies
      ab: Brain functional connectivity is a widely investigated topic in neuroscience. In recent years, the study of brain connectivity has been largely aided by graph theory. The link between time series recorded at multiple locations in the brain and the construction of a graph is usually an adjacency matrix. The latter converts a measure of the connectivity between two time series, typically a correlation coefficient, into a binary choice on whether the two brain locations are functionally connected or not. As a result, the choice of a threshold τ over the correlation coefficient is key. In the present work, we propose a multiple testing approach to the choice of τ that uses the Bayes false discovery rate and a new estimator of the statistical power called average power function to balance the two types of statistical error. We show that the proposed average power function estimator behaves well both in case of independence and weak dependence of the tests and it is reliable under several simulated dependence conditions. Moreover, we propose a robust method for the choice of τ using the 5% and 95% percentiles of the average power function and False Discovery Rate bootstrap distributions, respectively, to improve stability. We applied our approach to functional magnetic resonance imaging and high density electroencephalogram data.
      pubtype: Academic Journal
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        research
        Journal Article
      ougenre: Article
    language: English
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