Measuring directed functional connectivity using non-parametric directionality analysis: Validation and comparison with non-parametric Granger Causality

被引:10
|
作者
West, Timothy O. [1 ,2 ,3 ]
Halliday, David M. [4 ,5 ]
Bressler, Steven L. [6 ]
Farmer, Simon F. [7 ,8 ]
Litvak, Vladimir [3 ]
机构
[1] Univ Oxford, John Radcliffe Hosp, Nuffield Dept Clin Neurosci, Oxford OX3 9DU, England
[2] Ctr Math & Phys Life Sci & Expt Biol, Dept Comp Sci, Gower St, London WC1E 6BT, England
[3] UCL Queen Sq Inst Neurol, Wellcome Ctr Human Neuroimaging, London WC1N 3AR, England
[4] Univ York, Dept Elect Engn, York YO10 5DD, N Yorkshire, England
[5] Univ York, York Biomed Res Inst, York YO10 5DD, N Yorkshire, England
[6] Florida Atlantic Univ, Ctr Complex Syst & Brain Sci, 777 Glades Rd, Boca Raton, FL 33431 USA
[7] Natl Hosp Neurol & Neurosurg, Dept Neurol, Queen Sq, London WC1N 3BG, England
[8] UCL, Inst Neurol, Dept Clin & Movement Neurosci, London WC1N 3BG, England
基金
英国惠康基金; 英国医学研究理事会; 英国工程与自然科学研究理事会;
关键词
Functional connectivity; Directionality; EEG; MEG; Signal-to-noise; Volume conduction; Neural networks; Computational neuroscience; Multimodal data; Local field potentials; INFORMATION-FLOW; VOLUME-CONDUCTION; TIME-SERIES; EEG DATA; SYNCHRONIZATION; COHERENCE; MAGNETOENCEPHALOGRAPHY; FACTORIZATION; OSCILLATIONS; FEEDBACK;
D O I
10.1016/j.neuroimage.2020.116796
中图分类号
Q189 [神经科学];
学科分类号
071006 ;
摘要
Background: 'Non-parametric directionality' (NPD) is a novel method for estimation of directed functional connectivity (dFC) in neural data. The method has previously been verified in its ability to recover causal interactions in simulated spiking networks in Halliday et al. (2015). Methods: This work presents a validation of NPD in continuous neural recordings (e.g. local field potentials). Specifically, we use autoregressive models to simulate time delayed correlations between neural signals. We then test for the accurate recovery of networks in the face of several confounds typically encountered in empirical data. We examine the effects of NPD under varying: a) signal-to-noise ratios, b) asymmetries in signal strength, c) instantaneous mixing, d) common drive, e) data length, and f) parallel/convergent signal routing. We also apply NPD to data from a patient who underwent simultaneous magnetoencephalography and deep brain recording. Results: We demonstrate that NPD can accurately recover directed functional connectivity from simulations with known patterns of connectivity. The performance of the NPD measure is compared with non-parametric estimators of Granger causality (NPG), a well-established methodology for model-free estimation of dFC. A series of simulations investigating synthetically imposed confounds demonstrate that NPD provides estimates of connectivity that are equivalent to NPG, albeit with an increased sensitivity to data length. However, we provide evidence that: i) NPD is less sensitive than NPG to degradation by noise; ii) NPD is more robust to the generation of false positive identification of connectivity resulting from SNR asymmetries; iii) NPD is more robust to corruption via moderate amounts of instantaneous signal mixing. Conclusions: The results in this paper highlight that to be practically applied to neural data, connectivity metrics should not only be accurate in their recovery of causal networks but also resistant to the confounding effects often encountered in experimental recordings of multimodal data. Taken together, these findings position NPD at the state-of-the-art with respect to the estimation of directed functional connectivity in neuroimaging.
引用
收藏
页数:19
相关论文
共 50 条
  • [21] PARAMETRIC VERSUS NON-PARAMETRIC COMPLEX IMAGE ANALYSIS
    Singh, Jagmal
    Soccorsi, Matteo
    Datcu, Mihai
    [J]. 2009 IEEE INTERNATIONAL GEOSCIENCE AND REMOTE SENSING SYMPOSIUM, VOLS 1-5, 2009, : 1311 - 1314
  • [22] Analysis of parametric and non-parametric option pricing models
    Luo, Qiang
    Jia, Zhaoli
    Li, Hongbo
    Wu, Yongxin
    [J]. HELIYON, 2022, 8 (11)
  • [23] The effect of corruption on FDI: A parametric and non-parametric analysis
    Barassi, Marco R.
    Zhou, Ying
    [J]. EUROPEAN JOURNAL OF POLITICAL ECONOMY, 2012, 28 (03) : 302 - 312
  • [24] NON-PARAMETRIC SHORT- AND LONG-RUN GRANGER CAUSALITY TESTING IN THE FREQUENCY DOMAIN
    Taufemback, Cleiton Guollo
    [J]. JOURNAL OF TIME SERIES ANALYSIS, 2023, 44 (01) : 69 - 92
  • [25] Financial variables and euro area growth: A non-parametric causality analysis
    Panopoulou, Ekaterini
    [J]. ECONOMIC MODELLING, 2009, 26 (06) : 1414 - 1419
  • [26] A NON-PARAMETRIC ANALYSIS OF RECOGNITION EXPERIMENTS
    POLLACK, I
    NORMAN, DA
    [J]. PSYCHONOMIC SCIENCE, 1964, 1 (05): : 125 - 126
  • [27] Lottery Spending: A Non-Parametric Analysis
    Garibaldi, Skip
    Frisoli, Kayla
    Ke, Li
    Lim, Melody
    [J]. PLOS ONE, 2015, 10 (02):
  • [28] Non-parametric analysis of equity arbitrage
    Vortelinos, Dimitrios I.
    [J]. INTERNATIONAL REVIEW OF ECONOMICS & FINANCE, 2014, 33 : 199 - 216
  • [29] Parametric or Non-parametric: Skewness to Test Normality for Mean Comparison
    Orcan, Fatih
    [J]. INTERNATIONAL JOURNAL OF ASSESSMENT TOOLS IN EDUCATION, 2020, 7 (02): : 255 - 265
  • [30] Parametric and non-parametric gradient matching for network inference: a comparison
    Dony, Leander
    He, Fei
    Stumpf, Michael P. H.
    [J]. BMC BIOINFORMATICS, 2019, 20 (1)