Evaluating oscillatory mechanisms underlying flexible neural communication in the human brain.
The 6 matches · 5 of them tie a paragraph to a whole file, not to given lines: weak matches, whose lines are not tinted
- [1] § METHODS › Neural-Oscillatory Measures › Target power. ↔ observed/observed.m, the whole file · a weak match · score 0.83 · 14–24 Hz, 30–59 Hz, 60–80 Hz, 8–12 Hz, 4–6 Hz, 14 Hz
- [2] § METHODS › Neural-Oscillatory Measures › Target power. ↔ surrogate/surrogate.m, the whole file · a weak match · score 0.83 · 14–24 Hz, 30–59 Hz, 60–80 Hz, 8–12 Hz, 4–6 Hz, 14 Hz
- [3] § METHODS › Processing › Structural connectivity. ↔ surrogate/surrogate.m, the whole file · a weak match · score 0.69 · inter hemispheric connections, MICA MICs, binarized, Destrieux, OMEGA, SC
- [4] § METHODS › Processing › Structural connectivity. ↔ observed/observed.m, the whole file · a weak match · score 0.69 · inter hemispheric connections, MICA MICs, binarized, Destrieux, OMEGA, SC
- [5] § METHODS › Functional Gradient Analysis ↔ gradientAnalysis.m, the whole file · a weak match · score 0.52 · diffusion embedding, gradients, flipped, FC, HCP
- [6] § RESULTS › Dependence of Communication on Phase Coherence ↔ visualise.m, lines 2–60 · score 0.50 · beta coherence, alpha coherence, gamma lo, gamma hi, theta, power
Paper
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The authors' code
MATLAB · 61 lines · 4.1 KB · no license · 2 matches
- % Main script that calls EWC and neural osc functions - generates the communication principles for 1 subject (NOT SURROGATE CORRECTED) - repeat over subs to generate observed/original dataset
- addpath(genpath('../funcs/'));
- sub % sub index
- N = 100; % Number of regions % 100 for schaefer (HCP), 148 for Destrieux (OMEGA)
- Fs = 2035; % Sampling frequency (Hz) % 2400 for OMEGA, 2035 for HCP
- thresh=3;
- recording=load(sprintf("flex-comm-principles/data/HCP/%d_resting.mat",sub));
- main_data=recording.main_data;
- delay=recording.delay; % Delay between regions, in seconds, converted to timesteps
- load("flex-comm-principles/data/HCP/SC_ds_hcp_tract_pro_ctx_sch7n100p_sctx_na_n_100_m_1000_group_cnss_slcthr_5_nf_pa.mat") % For HCP (main text results) loads the group normative SC
- % SC=load("flex-comm-principles/data/OMEGA/MICA_MICS_destrieux_group_SC.txt") % For HCP (main text results) loads the group normative SC
- % -------COMMENT OUT THIS BLOCK IF USING MICA-MICS SC------
- SC=threshold_proportional(SC,0.15); % Keep top 15% connections
- SC(SC>0)=1; % Binarize
- SC(1:N/2,N/2+1:end)=0; % Remove inter hemispheric connections
- SC(N/2+1:end,1:N/2)=0; % ^^^
- %----------------------------------------------------------
- main_bandpass(:,:,1)=bandpass(main_data,[4,6],Fs);
- main_bandpass(:,:,2)=bandpass(main_data,[8,12],Fs);
- main_bandpass(:,:,3)=bandpass(main_data,[14,24],Fs);
- main_bandpass(:,:,4)=bandpass(main_data,[30,59],Fs);
- main_bandpass(:,:,5)=bandpass(main_data,[60,80],Fs);
- epoch = 10*Fs; % 10 second epochs
- win = 1*Fs; % 1 second window
- numepochs=floor(size(main_data,1)/epoch);
- P = zeros(N,N,numepochs);
- P_std = zeros(N,N,numepochs);
- Tpow = zeros(N,N,numepochs);
- Apow = zeros(N,N,numepochs);
- Bpow = zeros(N,N,numepochs);
- Glopow = zeros(N,N,numepochs);
- Ghipow = zeros(N,N,numepochs);
- PLV_theta = zeros(N,N,numepochs);
- PLV_alpha = zeros(N,N,numepochs);
- PLV_beta = zeros(N,N,numepochs);
- PLV_gammalo = zeros(N,N,numepochs);
- PLV_gammahi = zeros(N,N,numepochs);
- for s=1:numepochs
- data = main_data(((s-1)*epoch)+1:(s*epoch),:);
- bandpassSig=hilbert(main_bandpass(((s-1)*epoch)+1:(s*epoch),:,:));
- sigevents = eventiden(data,delay,win,thresh);
- [P(:,:,s),~]=PearsonEWC(data,SC,win,N,delay,sigevents); % Mean PC over all significant events in target region
- [Tpow(:,:,s),Apow(:,:,s),Bpow(:,:,s),Glopow(:,:,s),Ghipow(:,:,s),PLV_theta(:,:,s),PLV_alpha(:,:,s),PLV_beta(:,:,s),PLV_gammalo(:,:,s),PLV_gammahi(:,:,s)] = neural_osc(data,bandpassSig,SC,win,N,delay,sigevents,Fs);
- end
- P = abs(P);
- comm_principle_mean = zeros(N,10);
- for i=1:N
- comm_principle_mean(i,1)=corr(reshape(squeeze(P(i,find(SC(i,:)),:)),[],1),reshape(squeeze(Tpow(i,find(SC(i,:)),:)),[],1));
- comm_principle_mean(i,2)=corr(reshape(squeeze(P(i,find(SC(i,:)),:)),[],1),reshape(squeeze(Apow(i,find(SC(i,:)),:)),[],1));
- comm_principle_mean(i,3)=corr(reshape(squeeze(P(i,find(SC(i,:)),:)),[],1),reshape(squeeze(Bpow(i,find(SC(i,:)),:)),[],1));
- comm_principle_mean(i,4)=corr(reshape(squeeze(P(i,find(SC(i,:)),:)),[],1),reshape(squeeze(Glopow(i,find(SC(i,:)),:)),[],1));
- comm_principle_mean(i,5)=corr(reshape(squeeze(P(i,find(SC(i,:)),:)),[],1),reshape(squeeze(Ghipow(i,find(SC(i,:)),:)),[],1));
- comm_principle_mean(i,6)=corr(reshape(squeeze(P(i,find(SC(i,:)),:)),[],1),reshape(squeeze(PLV_theta(i,find(SC(i,:)),:)),[],1));
- comm_principle_mean(i,7)=corr(reshape(squeeze(P(i,find(SC(i,:)),:)),[],1),reshape(squeeze(PLV_alpha(i,find(SC(i,:)),:)),[],1));
- comm_principle_mean(i,8)=corr(reshape(squeeze(P(i,find(SC(i,:)),:)),[],1),reshape(squeeze(PLV_beta(i,find(SC(i,:)),:)),[],1));
- comm_principle_mean(i,9)=corr(reshape(squeeze(P(i,find(SC(i,:)),:)),[],1),reshape(squeeze(PLV_gammalo(i,find(SC(i,:)),:)),[],1));
- comm_principle_mean(i,10)=corr(reshape(squeeze(P(i,find(SC(i,:)),:)),[],1),reshape(squeeze(PLV_gammahi(i,find(SC(i,:)),:)),[],1));
- end
- comm_principle_mean(isnan(comm_principle_mean))=0;
- save(sprintf("%d_results",sub),"comm_principle_mean","Tpow","Apow","Bpow","Glopow","Ghipow","PLV_theta","PLV_alpha","PLV_beta","PLV_gammalo","PLV_gammahi","P")
observed.m at commit 4c02558, no license · at the source
Overview
- Department of Biomedical Engineering, Melbourne School of Engineering, University of Melbourne, Melbourne, Australia
- The Vermont Complex Systems Center, University of Vermont, Burlington, USA
- School of Psychology, The University of Queensland, St. Lucia, Australia
- Department of Psychiatry, Melbourne Medical School, University of Melbourne, Melbourne, Australia
- Department of Psychological and Brain Sciences, Indiana University, Bloomington, USA
Abstract
How the brain orchestrates the flow of information between its multiple functional units flexibly, quickly, and accurately remains a fundamental question in neuroscience. Multiple theories identify neural oscillations as a likely basis for this process. However, a lack of empirical validation of proposed theories, particularly at the whole-brain scale, has hampered consensus on oscillatory principles governing neural communication, limiting our understanding of a process central to perception and cognition and its integration into experiments and clinical applications. Here, we empirically validate previously proposed neural-oscillatory communication mechanisms in the human brain—specifically involving power and inter-areal phase coherence—at the whole-brain scale. We do this by estimating the dependence of inferred communication on oscillatory measures that have been theorized to facilitate communication, in source-localized resting-state magnetoencephalography recordings. We find that power and phase coherence in the alpha, beta, and high-gamma bands track communication better than others. Crucially, the relation between communication and oscillatory measures varied across regions, indicating spatial heterogeneity in routing mechanisms. Notably, power and coherence-based principles tracked communication patterns of unimodal regions better than those of transmodal regions. In sum, these findings suggest that the human brain implements regionally specific communication mechanisms with complex neural-oscillatory dependence.
Reproduced under the paper's license (CC BY), from the paper cited above.
Repository
Its files are read in the Code ↔ Paper reader above, with 6 matches between paragraphs and lines of code.
vmadanmohan/flex-comm-principles
4c0255825f918e8ec20f8f7c6568bdb9ecfbe291, 18 May 2026Availability: 1 check, the latest on 29 September 2026: the link answers
- 29 September 2026: the link answers
13 files
- funcs/
eventiden.m , MATLAB, 13 lines - gradientAnalysis.m, MATLAB, 54 lines, 1 match
- masterLoop.sh, Shell, 52 lines
- observed/
PearsonEWC.m , MATLAB, 26 lines - observed/
neural_osc.m , MATLAB, 52 lines - observed/
observed.m , MATLAB, 61 lines, 2 matches - surr_correction.m, MATLAB, 17 lines
- surrogate/
PearsonEWC_cyclicsurr.m , MATLAB, 26 lines - surrogate/
datashift_randcyc.m , MATLAB, 6 lines - surrogate/
neural_osc_cyclicsurr.m , MATLAB, 56 lines - surrogate/
surrogate.m , MATLAB, 65 lines, 2 matches - visualise.m, MATLAB, 167 lines, 1 match
- README.md, Text, 59 lines
The paper's code and data availability statement is in the Data section.
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Data
Datasets cited
- doi:10.18112/
openneuro.ds000247.v1.0. , at OpenNeuro; found in the text, “Open MEG Archive (OMEGA).”2
Data and code availability
All the code used to analyze data is available at https://
Reproduced under the paper's license (CC BY), from the paper cited above.
Versions
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Version 1, 29 September 2026: the first record
Recorded: type, language, journal, volume, issue, pages, dates, 6 authors, 4 keywords, 7 funders, 82 references.
Cite
This paper
Madan Mohan, V., Varley, T. F., Harris, A. M., Cash, R. F. H., Seguin, C., & Zalesky, A. (2026). Evaluating oscillatory mechanisms underlying flexible neural communication in the human brain. Network neuroscience (Cambridge, Mass.), 10(2), 508-530. https://
BibTeX
@article{madanmohan2026e
author = {Madan Mohan, Varun and Varley, Thomas F and Harris, Anthony M and Cash, Robin F H and Seguin, Caio and Zalesky, Andrew},
title = {{Evaluating oscillatory mechanisms underlying flexible neural communication in the human brain}},
journal = {Network neuroscience (Cambridge, Mass.)},
year = {2026},
month = apr,
volume = {10},
number = {2},
pages = {508--530},
publisher = {MIT Press},
issn = {2472-1751},
doi = {10.1162/
url = {https://
pmid = {42039093},
pmcid = {PMC13108498}
}
RIS
TY - JOUR
AU - Madan Mohan, Varun
AU - Varley, Thomas F
AU - Harris, Anthony M
AU - Cash, Robin F H
AU - Seguin, Caio
AU - Zalesky, Andrew
TI - Evaluating oscillatory mechanisms underlying flexible neural communication in the human brain
T2 - Network neuroscience (Cambridge, Mass.)
J2 - Netw Neurosci
PY - 2026
DA - 2026/
VL - 10
IS - 2
SP - 508
EP - 530
SN - 2472-1751
PB - MIT Press
DO - 10.1162/
UR - https://
LA - en
ER -
CSL-JSON
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