M
Michael Eichler
Researcher at Maastricht University
Publications - 59
Citations - 2910
Michael Eichler is an academic researcher from Maastricht University. The author has contributed to research in topics: Series (mathematics) & Autoregressive model. The author has an hindex of 25, co-authored 58 publications receiving 2617 citations. Previous affiliations of Michael Eichler include Heidelberg University & University of Chicago.
Papers
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Journal ArticleDOI
Testing for directed influences among neural signals using partial directed coherence
Bjoern Schelter,Matthias Winterhalder,Michael Eichler,Martin Peifer,Bernhard Hellwig,B. Guschlbauer,Carl H. Lücking,Rainer Dahlhaus,Jens Timmer +8 more
TL;DR: The statistical properties of estimates for partial directed coherence are discussed, a significance level for testing for nonzero partialdirected coherence at a given frequency is proposed and the performance of this test is illustrated by means of linear and non-linear model systems.
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Assessing the strength of directed influences among neural signals using renormalized partial directed coherence
TL;DR: In this article, the authors introduced renormalized partial directed coherence and calculated confidence intervals and significance levels for EEG and EMG data from a patient suffering from Parkinsonian tremor.
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Granger-causality and path diagrams for multivariate time series
TL;DR: This paper introduces path diagrams for multivariate time series which visualize the dynamic relationships among the variables and shows that these path diagrams provide a framework for the analysis of the dependence structure of the time series.
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A graphical approach for evaluating effective connectivity in neural systems
TL;DR: A new graphical representation is proposed that allows the characterization of spurious causality and can be used to investigate spurious causalities in the presence of latent variables and is demonstrated with concurrent EEG and fMRI recordings.
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Graphical modelling of multivariate time series
TL;DR: In this article, the authors introduce graphical time series models for the analysis of dynamic relationships among variables in multivariate time series, which can be applied to time series with non-linear dependences.