Awake cortex stabilizes traveling waves for global and reliable information routing.
The 10 matches
- [1] § STAR★Methods › Quantification and statistical analysis › Simulation of neural signal propagation ↔ figure2.m, lines 15–35 · score 0.90 · latency jitter, standard deviation, trial variability, Brown noise, oscillation, duration
- [2] § STAR★Methods › Quantification and statistical analysis › PCI calculation ↔ PCIst/pci_st.py, lines 150–262 · score 0.84 · PCIst, state transitions, principal component, distance matrix, perturbational, NST
- [3] § Results › In vivo, awake state enhances the consistency of visually evoked traveling waves ↔ figure3.m, lines 7–61 · score 0.68 · 20–450 ms, 25–267 ms, iTWC, 25 ms, 20 ms, Figure 3
- [4] § STAR★Methods › Quantification and statistical analysis › Simulation of neural signal propagation ↔ figure2.m, lines 15–35 · score 0.65 · coupling strength, brown noise, model, delay, propagation, Simulation
- [5] § STAR★Methods › Quantification and statistical analysis › Statistical analysis ↔ figure2.m, lines 314–374 · score 0.61 · generated surrogate, trial shuffling, simulation, Figure 2, signals
- [6] § STAR★Methods › Quantification and statistical analysis › GP calculation ↔ figure2.m, lines 216–304 · score 0.59 · generalized phase vector, 4–40 Hz, GP
- [7] § Results › Enhanced selectivity of informational tuning for wave motifs in awake state ↔ figureS7.m, lines 1–15 · score 0.59 · TE magnitude, signal power, tuning selectivity, awake, anesthetized
- [8] § STAR★Methods › Quantification and statistical analysis › Confound-control analysis for TE tuning selectivity › Linear mixed-effects models ↔ figureS7.m, lines 1–15 · score 0.59 · TE tuning selectivity, signal power, LMMs, SNR, anesthesia, awake
- [9] § STAR★Methods › Quantification and statistical analysis › Theta and gamma band power analysis ↔ figureS9.m, lines 1–19 · score 0.56 · gamma bands, scored, theta, power, dynamics
- [10] § Results › Enhanced selectivity of informational tuning for wave motifs in awake state ↔ figureS8.m, lines 1–13 · score 0.56 · tuning selectivity, tuning curves, S8, lag, motif, TE
Paper
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The authors' code
MATLAB · 397 lines · 15 KB · CC-BY-4.0 · 4 matches
- %% figure2
- % --------------------------------------------------------------------------
- % This script generates simulated data and calculates Transfer Entropy (TE)
- % to the scenarios presented in Figure 2 of the paper.
- %
- % Two scenarios are simulated:
- % 1. 'Connected' condition: Signal Y is generated directly from a delayed
- % version of signal X, representing a direct connection.
- % 2. 'Disconnected' condition: Both signals are driven by an external input
- % with different latencies, but without a direct connection between them.
- % --------------------------------------------------------------------------
- %% --- Simulation Parameters ---
- % General parameters
- fs = 1000; % Sampling frequency (Hz)
- duration = 2.4; % Duration of each trial (s)
- nTrials = 100; % Number of trials per session
- nSessions = 45; % Number of simulated sessions
- % Parameters for the synthetic Event-Related Potential (ERP) waveform
- erp_peak_time = 1.2; % Time of the ERP peak (s)
- erp_freq = 10; % Frequency of the ERP oscillation (Hz)
- erp_std_dev = 0.05; % Standard deviation of the Gaussian window for the ERP
- % Parameters for trial-to-trial variability
- amplitude_variability = 0.03; % Variability in ERP amplitude
- latency_jitter_std = 0.003; % Standard deviation of latency jitter (s)
- % Model-specific parameters
- tau_ms = 30; % Time delay for signal propagation (ms)
- coupling_strength = 0.8;% Coupling strength between signals
- noise_level = 1.2; % Amplitude of the brown noise
- %% --- Initialization ---
- t = 0:1/fs:duration-1/fs;
- nSamples = length(t);
- tau_samples = round(tau_ms / 1000 * fs);
- % Pre-allocate matrices to store results from all sessions
- TE_simu_con_all = nan(nSessions, nSamples - tau_ms, 2, 2);
- TE_simu_dis_all = nan(nSessions, nSamples - tau_ms, 2, 2);
- MI_simu_con_all = nan(nSessions, nSamples - tau_ms, 2, 2);
- MI_simu_dis_all = nan(nSessions, nSamples - tau_ms, 2, 2);
- % Pre-allocate matrices to store the raw simulated data
- Connected_data_all = nan(nSessions, nTrials, 2, nSamples);
- Disconnected_data_all = nan(nSessions, nTrials, 2, nSamples);
- %% --- Main Simulation Loop ---
- for isess = 1:nSessions
- brownNoiseGenerator = dsp.ColoredNoise('InverseFrequencyPower', 2, ...
- 'SamplesPerFrame', nSamples);
- X_connected = zeros(nTrials, nSamples);
- Y_connected = zeros(nTrials, nSamples);
- X_disconnected = zeros(nTrials, nSamples);
- Y_disconnected = zeros(nTrials, nSamples);
- for i = 1:nTrials
- % Generate trial-specific variability
- amp_mod = 1 + amplitude_variability * randn();
- jitter_samples = round(latency_jitter_std * randn() * fs);
- % Generate the base ERP waveform for this trial
- gauss_win = exp(-(t - erp_peak_time).^2 / (2 * erp_std_dev^2));
- sin_wave = sin(2 * pi * erp_freq * (t - erp_peak_time));
- base_erp_waveform = amp_mod * gauss_win .* sin_wave;
- base_erp_waveform = circshift(base_erp_waveform, jitter_samples);
- % Generate independent brown noise sources
- % release(brownNoiseGenerator);
- noise_x_source = noise_level * zscore(brownNoiseGenerator()');
- % release(brownNoiseGenerator);
- noise_y_connected = noise_level * zscore(brownNoiseGenerator()');
- % release(brownNoiseGenerator);
- noise_y_disconnected = noise_level * zscore(brownNoiseGenerator()');
- % Generate signal X (common for both scenarios)
- X_trial = base_erp_waveform + noise_x_source;
- X_connected(i, :) = X_trial;
- X_disconnected(i, :) = X_trial;
- % Scenario 1: 'Connected' condition
- X_lagged = [zeros(1, tau_samples), X_trial(1:end-tau_samples)];
- Y_connected(i, :) = coupling_strength * X_lagged + noise_y_connected;
- % Scenario 2: 'Disconnected' condition
- Z_trial = base_erp_waveform;
- Z_lagged = [zeros(1, tau_samples), Z_trial(1:end-tau_samples)];
- Y_disconnected(i, :) = coupling_strength * Z_lagged + noise_y_disconnected;
- end
- % --- Calculate TE and MI for the generated data ---
- % Reshape data into the format: [trial, channel, time]
- Connected_data = cat(2, reshape(X_connected, [nTrials, 1, nSamples]), ...
- reshape(Y_connected, [nTrials, 1, nSamples]));
- Disconnected_data = cat(2, reshape(X_disconnected, [nTrials, 1, nSamples]), ...
- reshape(Y_disconnected, [nTrials, 1, nSamples]));
- target_time = (tau_ms + 1):nSamples;
- past_tau = tau_ms;
- [TE_all_xy_con, ~, ~, ~, ~, ~, ~, MI_all_con] = ...
- calc_PhiID_trial_based2(Connected_data, target_time, past_tau);
- [TE_all_xy_dis, ~, ~, ~, ~, ~, ~, MI_all_dis] = ...
- calc_PhiID_trial_based2(Disconnected_data, target_time, past_tau);
- % --- Store results for the current session ---
- Connected_data_all(isess, :, :, :) = Connected_data;
- Disconnected_data_all(isess, :, :, :) = Disconnected_data;
- TE_simu_con_all(isess, :, :, :) = TE_all_xy_con;
- TE_simu_dis_all(isess, :, :, :) = TE_all_xy_dis;
- MI_simu_con_all(isess, :, :, :) = MI_all_con;
- MI_simu_dis_all(isess, :, :, :) = MI_all_dis;
- fprintf('Session %d/%d completed.\n', isess, nSessions);
- end
- %%
- %% Averaged ERP plot
- tar_time = 901:1500;
- post_time = 1001:1400;
- vep_sess_x = squeeze(mean(Connected_data_all(:,:,1,tar_time),[2]));
- vep_sess_y_con = squeeze(mean(Connected_data_all(:,:,2,tar_time),[2]));
- vep_sess_y_dis = squeeze(mean(Disconnected_data_all(:,:,2,tar_time),[2]));
- y_x = mean(vep_sess_x);
- sem_x = sqrt(var(vep_sess_x) / length(size(Connected_data_all,1)));
- y_y_con = mean(vep_sess_y_con);
- sem_y_con = sqrt(var(vep_sess_y_con) / length(size(Connected_data_all,1)));
- y_y_dis = mean(vep_sess_y_dis);
- sem_y_dis = sqrt(var(vep_sess_y_dis) / length(size(Connected_data_all,1)));
- x = 1:length(y_x);
- % Create figure with appropriate size
- figure('Position', [100, 100, 800, 500], 'Color', 'white')
- % Plot data with shaded error bars
- hold on
- h2 = shadedErrorBar(x, y_x, sem_x, 'lineProps', {'Color', [0.5 0 0.5 0.85], 'LineWidth', 2, 'LineStyle', '-'}, 'patchSaturation', 0.08);
- set(h2.edge, 'LineWidth', 1);
- set(h2.edge, 'Color', [0.5 0 0.5, 0.4]);
- h0 = shadedErrorBar(x, y_y_dis, sem_y_dis, 'lineProps', {'Color', [0 0.5 0 0.93], 'LineWidth', 2, 'LineStyle', '-.'}, 'patchSaturation', 0.1);
- set(h0.edge, 'LineWidth', 1);
- set(h0.edge, 'Color', [0 0.5 0, 0.4]);
- h1 = shadedErrorBar(x, y_y_con, sem_y_con, 'lineProps', {'Color', [1 0.5 0 0.93], 'LineWidth', 2, 'LineStyle', '-'}, 'patchSaturation', 0.1);
- set(h1.edge, 'LineWidth', 1);
- set(h1.edge, 'Color', [1 0.5 0, 0.4]);
- % Set axis limits and ticks
- % xlim([850 1500])
- % xticks([900 1000 : 100: 1500])
- % xticklabels({'-200', '-100', '0', '100', '200', '300', '400', '500', '600', '700', '800'})
- ylim([-1.2 1.2])
- % xticklabels({'-100', '0', '100', '200', '300', '400', '500'})
- % Remove axes ticks and labels
- set(gca, 'XTick', [], 'YTick', [])
- set(gca, 'XTickLabel', [], 'YTickLabel', [])
- % Set axis properties for clean appearance
- set(gca, 'Box', 'off')
- set(gca, 'XColor', 'none', 'YColor', 'none')
- set(gca, 'Color', 'white')
- % % Add scale bar (100 units) in bottom left
- ylim_current = ylim;
- xlim_current = xlim;
- y_pos = ylim_current(1) + 0.1 * (ylim_current(2) - ylim_current(1)); % 10% from bottom
- x_start = xlim_current(1) + 0.05 * (xlim_current(2) - xlim_current(1)); % 5% from left
- x_end = x_start + 100; % 100 units long
- % % Draw scale bar
- % line([x_start, x_end], [y_pos, y_pos], 'Color', 'black', 'LineWidth', 2)
- % % Add vertical lines at ends
- % line([x_start, x_start], [y_pos-0.02*(ylim_current(2)-ylim_current(1)), y_pos+0.02*(ylim_current(2)-ylim_current(1))], 'Color', 'black', 'LineWidth', 2)
- % line([x_end, x_end], [y_pos-0.02*(ylim_current(2)-ylim_current(1)), y_pos+0.02*(ylim_current(2)-ylim_current(1))], 'Color', 'black', 'LineWidth', 2)
- % Draw scale bar (simple horizontal line)
- line([x_start, x_end], [y_pos, y_pos], 'Color', 'black', 'LineWidth', 2)
- % Set figure background to white
- set(gcf, 'Color', 'white')
- % Optional: adjust margins
- set(gca, 'Position', [0.1 0.15 0.85 0.8])
- hold off
- %% ISPC
- % Generalized Phase toolbox is required.
- fs = 1000;
- [b, a] = butter(2, [4 40]/(fs/2), 'bandpass');
- Connected_ispc_all = nan(45,length(t));
- Disconnected_ispc_all = nan(45,length(t));
- for isess = 1 : 45
- Connected_data = squeeze(Connected_data_all(isess,:,:,:,:));
- Disconnected_data = squeeze(Disconnected_data_all(isess,:,:,:,:));
- gp_direc = zeros(size(Connected_data));
- gp_comm = zeros(size(Disconnected_data));
- parfor itri = 1 : nTrials
- hako1 = nan(2,size(Connected_data,3));
- hako2 = nan(2,size(Disconnected_data,3));
- [hako1(1,:), ~, ~] = generalized_phase_vector( filtfilt(b, a, squeeze(Connected_data(itri,1,:))), fs, 0 );
- [hako1(2,:), ~, ~] = generalized_phase_vector( filtfilt(b, a, squeeze(Connected_data(itri,2,:))), fs, 0 );
- [hako2(1,:), ~, ~] = generalized_phase_vector( filtfilt(b, a, squeeze(Disconnected_data(itri,1,:))), fs, 0 );
- [hako2(2,:), ~, ~] = generalized_phase_vector( filtfilt(b, a, squeeze(Disconnected_data(itri,2,:))), fs, 0 );
- gp_direc(itri,:,:) = hako1;
- gp_comm(itri,:,:) = hako2;
- end
- Connec_ispc = abs(sum(exp(1i*(angle(squeeze(gp_direc(:,1,:)./conj(gp_direc(:,2,:))))))))/nTrials;
- Dsiconnec_ispc = abs(sum(exp(1i*(angle(squeeze(gp_comm(:,1,:)./conj(gp_comm(:,2,:))))))))/nTrials;
- Connected_ispc_all(isess,:) = Connec_ispc;
- Disconnected_ispc_all(isess,:) = Dsiconnec_ispc;
- end
- tar_time = 901:1500;
- ispc_sess_y_con = Connected_ispc_all(:,tar_time);
- ispc_sess_y_dis = Disconnected_ispc_all(:,tar_time);
- % y_x = mean(vep_sess_x);
- % sem_x = sqrt(var(vep_sess_x) / length(size(Connected_data_all,1)));
- y_ispc_con = mean(ispc_sess_y_con);
- sem_ispc_con = sqrt(var(ispc_sess_y_con) / length(size(Connected_data_all,1)));
- y_ispc_dis = mean(ispc_sess_y_dis);
- sem_ispc_dis = sqrt(var(ispc_sess_y_dis) / length(size(Connected_data_all,1)));
- x = 1:length(y_ispc_con);
- figure('Position', [100, 100, 720, 500], 'Color', 'white')
- % Plot data with shaded error bars
- hold on
- h0 = shadedErrorBar(x, y_ispc_dis, sem_ispc_dis, 'lineProps', {'Color', [0 0.5 0 0.93], 'LineWidth', 2, 'LineStyle', '-.'}, 'patchSaturation', 0.1);
- set(h0.edge, 'LineWidth', 1);
- set(h0.edge, 'Color', [0 0.5 0, 0.4]);
- h1 = shadedErrorBar(x, y_ispc_con, sem_ispc_con, 'lineProps', {'Color', [1 0.5 0 0.93], 'LineWidth', 2, 'LineStyle', '-'}, 'patchSaturation', 0.1);
- set(h1.edge, 'LineWidth', 1);
- set(h1.edge, 'Color', [1 0.5 0, 0.4]);
- % Set axis properties for publication
- set(gca, 'Box', 'off')
- set(gca, 'FontSize', 20)
- set(gca, 'FontName', 'Arial')
- set(gca, 'LineWidth', 1.5)
- % Set axis colors to black
- set(gca, 'XColor', 'black', 'YColor', 'black')
- ylim([0 1])
- yticks(0:0.2:1)
- % % % Add axis labels
- % xlabel('Time (ms)', 'FontSize', 16, 'FontWeight', 'bold')
- % ylabel('ISPC', 'FontSize', 16, 'FontWeight', 'bold')
- % Set figure background to white
- set(gcf, 'Color', 'white')
- % Adjust margins for proper label display
- set(gca, 'Position', [0.15 0.2 0.8 0.75])
- hold off
- % print('fig2_ispc', '-dpng', '-r300');
- % fprintf('fig2_ispc.png (300 DPI)\n');
- %%
- %% --- Statistical Analysis using Surrogate Data (Example on Last Session) ---
- % This section demonstrates how to create a null distribution for TE
- % using trial-shuffled surrogates. The analysis is performed on the
- % data from the final simulated session.
- % --- Calculate Normalized TE for the original data ---
- norm_TE_xy_con = squeeze(TE_all_xy_con(:,1,2) ./ MI_all_con(:,1,2));
- norm_TE_yx_con = squeeze(TE_all_xy_con(:,2,1) ./ MI_all_con(:,2,1));
- norm_TE_xy_dis = squeeze(TE_all_xy_dis(:,1,2) ./ MI_all_dis(:,1,2));
- norm_TE_yx_dis = squeeze(TE_all_xy_dis(:,2,1) ./ MI_all_dis(:,2,1));
- % --- Generate surrogate data and compute TE to create a null distribution ---
- nSurrogates = 1000;
- fprintf('Generating %d surrogates to compute the null distribution of TE...\n', nSurrogates);
- % Pre-allocate matrices to store surrogate results
- surrogate_TE_xy_con = nan(length(target_time), nSurrogates);
- surrogate_TE_yx_con = nan(length(target_time), nSurrogates);
- surrogate_TE_xy_dis = nan(length(target_time), nSurrogates);
- surrogate_TE_yx_dis = nan(length(target_time), nSurrogates);
- %
- % Note: Requires the Parallel Computing Toolbox.
- parfor i = 1:nSurrogates
- % Create surrogate data by shuffling trials of the source signal (X)
- shuffled_indices = randperm(nTrials);
- % Surrogate for 'Connected' condition
- Surrogate_data_con = Connected_data;
- Surrogate_data_con(:, 1, :) = Connected_data(shuffled_indices, 1, :); % Shuffle X
- % Surrogate for 'Disconnected' condition
- Surrogate_data_dis = Disconnected_data;
- Surrogate_data_dis(:, 1, :) = Disconnected_data(shuffled_indices, 1, :); % Shuffle X
- % Calculate TE for the surrogate data
- [TE_surr_xy_c, ~, ~, ~, ~, ~, ~, MI_surr_c] = calc_PhiID_trial_based2(Surrogate_data_con, target_time, past_tau);
- [TE_surr_xy_d, ~, ~, ~, ~, ~, ~, MI_surr_d] = calc_PhiID_trial_based2(Surrogate_data_dis, target_time, past_tau);
- % Normalize and store the results
- surrogate_TE_xy_con(:, i) = squeeze(TE_surr_xy_c(:,1,2) ./ MI_surr_c(:,1,2));
- surrogate_TE_yx_con(:, i) = squeeze(TE_surr_xy_c(:,2,1) ./ MI_surr_c(:,2,1));
- surrogate_TE_xy_dis(:, i) = squeeze(TE_surr_xy_d(:,1,2) ./ MI_surr_d(:,1,2));
- surrogate_TE_yx_dis(:, i) = squeeze(TE_surr_xy_d(:,2,1) ./ MI_surr_d(:,2,1));
- % Display progress
- if mod(i, 200) == 0
- fprintf('Surrogate progress: %d / %d\n', i, nSurrogates);
- end
- end
- disp('Surrogate TE calculation completed.');
- % --- Determine Significance Threshold ---
- % Calculate the 99th percentile of the null distribution to use as a
- % significance threshold (p < 0.01).
- p_threshold = 99;
- TE_threshold_xy_con = prctile(surrogate_TE_xy_con, p_threshold, 2);
- TE_threshold_yx_con = prctile(surrogate_TE_yx_con, p_threshold, 2);
- TE_threshold_xy_dis = prctile(surrogate_TE_xy_dis, p_threshold, 2);
- TE_threshold_yx_dis = prctile(surrogate_TE_yx_dis, p_threshold, 2);
- %% plot
- post_con_x_y = squeeze(mean(TE_simu_con_all(:,post_time,1,2)./MI_simu_con_all(:,post_time,1,2),2,'omitnan'));
- post_con_y_x = squeeze(mean(TE_simu_con_all(:,post_time,2,1)./MI_simu_con_all(:,post_time,2,1),2,'omitnan'));
- post_dis_x_y = squeeze(mean(TE_simu_dis_all(:,post_time,1,2)./MI_simu_dis_all(:,post_time,1,2),2,'omitnan'));
- post_dis_y_x = squeeze(mean(TE_simu_dis_all(:,post_time,2,1)./MI_simu_dis_all(:,post_time,2,1),2,'omitnan'));
- vio = [0.5 0 0.5];
- ore = [1 0.5 0];
- % Connected
- [f, pp] = make_box_plot2_swarm_title(post_con_x_y, post_con_y_x, ore, vio, 'fig_2E_Connected',150, 0.85, 0.45, mean(TE_threshold_xy_con(post_time)), mean(TE_threshold_yx_con(post_time)))
- % Disconnected
- [f, pp] = make_box_plot2_swarm_title(post_dis_x_y, post_dis_y_x, [0 0.5 0], vio, 'fig_2F_Disonnected',100, 0.85, 0.5, mean(TE_threshold_xy_dis(post_time)), mean(TE_threshold_yx_dis(post_time)))
figure2.m, under CC-BY-4.0 · at the source
Overview
- Graduate School of Human and Environmental Studies, Kyoto University, Kyoto, Japan
- Japan Society for the Promotion of Science (JSPS), Tokyo, Japan
- Center for Information and Neural Networks (CiNet), National Institute of Information and Communications Technology, and Osaka University, Osaka, Japan
- Human Informatics and Interaction Research Institute, National Institute of Advanced Industrial Science and Technology, Ibaraki, Japan
Abstract
The abstract is not reproduced here: the paper's license (CC BY-NC-ND) does not allow it. Read it in the paper, at the publisher or on Europe PMC.
Repositories
Its files are read in the Code ↔ Paper reader above, with 10 matches between paragraphs and lines of code.
Zenodo 20759618
Availability: 1 check, the latest on 27 September 2026: the link answers (HTTP 200)
- 27 September 2026: the link answers (HTTP 200)
33 files
- figure2.m, MATLAB, 397 lines, 4 matches
- figure3.m, MATLAB, 112 lines, 1 match
- figure4.m, MATLAB, 65 lines
- figure5.m, MATLAB, 396 lines
- figureS3.m, MATLAB, 88 lines
- figureS4.m, MATLAB, 101 lines
- figureS5.m, MATLAB, 67 lines
- figureS6.m, MATLAB, 179 lines
- figureS7.m, MATLAB, 102 lines, 2 matches
- figureS8.m, MATLAB, 104 lines, 1 match
- figureS9.m, MATLAB, 64 lines, 1 match
- functions/
PhiID-a633cc1354b83be513 , MATLAB, 260 linesa80166bc7f6c39e7fc7394/ PhiIDFull.m - functions/
PhiID-a633cc1354b83be513 , MATLAB, 245 linesa80166bc7f6c39e7fc7394/ PhiIDFullDiscrete.m - functions/
PhiID-a633cc1354b83be513 , MATLAB, 124 linesa80166bc7f6c39e7fc7394/ private/ DoubleRedundancyMMI.m - functions/
PhiID-a633cc1354b83be513 , MATLAB, 149 linesa80166bc7f6c39e7fc7394/ private/ DoubleRedundancyMMIDiscr ete.m - functions/
PhiID-a633cc1354b83be513 , MATLAB, 29 linesa80166bc7f6c39e7fc7394/ private/ isdiscrete.m - functions/
PhiID-a633cc1354b83be513 , MATLAB, 52 linesa80166bc7f6c39e7fc7394/ private/ octaveToJavaDoubleMatrix .m - functions/
PhiID-a633cc1354b83be513 , MATLAB, 55 linesa80166bc7f6c39e7fc7394/ private/ octaveToJavaIntArray.m - functions/
PhiID-a633cc1354b83be513 , MATLAB, 53 linesa80166bc7f6c39e7fc7394/ private/ octaveToJavaIntMatrix.m - functions/
calc_PhiID_trial2.m , MATLAB, 70 lines - functions/
calc_PhiID_trial_based2. , MATLAB, 78 linesm - functions/
calculate_AIS.m , MATLAB, 9 lines - functions/
calculate_TE.m , MATLAB, 20 lines - functions/
calculate_corrected_phiW , MATLAB, 19 linesMS.m - functions/
draw_violin_manu.m , MATLAB, 43 lines - functions/
generalized_phase_vector , MATLAB, 66 lines.m - functions/
make_box_plot2_swarm_tit , MATLAB, 137 linesle.m - functions/
make_plot2_swarm2.m , MATLAB, 133 lines - functions/
make_violin_plot.m , MATLAB, 182 lines - functions/
perm_paired_ttest.m , MATLAB, 44 lines - functions/
shadedErrorBar.m , MATLAB, 275 lines - functions/
vector_plot.m , MATLAB, 282 lines - README.txt, Text, 41 lines
renzocom/PCIst
ed7d85389c559cc6b65bf20c10f619dfe0acf5e6, 31 August 2023Availability: 1 check, the latest on 27 September 2026: the link answers
- 27 September 2026: the link answers
7 files
- PCIst.m, MATLAB, 146 lines
- PCIst/
__init__.py , Python, 5 lines - PCIst/
pci_st.py , Python, 415 lines, 1 match - __init__.py, Python, 7 lines
- setup.py, Python, 21 lines
- LICENSE, License, 674 lines
- README.md, Text, 43 lines
The paper's code and data availability statement is in the Data section.
Tracing map
Proposed by the machine: these links were found in the paper and verified at the source, without human review. The map will receive a Zenodo DOI once one of the paper's authors has validated it with their ORCID.
What the map holds:
- 2 repositories of the authors' code, each at its verified commit, with its license and how the link was found in the paper;
- 37 scripts, each with its path and the digest of its content;
- 10 matches between paragraphs of the paper and lines of the code (method lexical-v1);
- neither the text of the paper nor the code itself.
Its JSON (tracing-map.json) is deposited on Zenodo with its DOI once the map is validated.
Data
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Read it in the paper: doi.org/10.1016/j.isci.2026.116728.
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Version 1, 27 September 2026: the first record
Recorded: type, language, journal, volume, issue, pages, dates, 6 authors, 5 keywords, 3 funders, 67 references, 3 RRIDs.
Cite
This paper
Misawa, K., Chinen, K., Kawabata, A., Kaiju, T., Suzuki, T., & Komura, Y. (2026). Awake cortex stabilizes traveling waves for global and reliable information routing. iScience, 29(8), 116728. https://
BibTeX
@article{misawa2026awake
author = {Misawa, Kaio and Chinen, Koji and Kawabata, Akira and Kaiju, Taro and Suzuki, Takafumi and Komura, Yutaka},
title = {{Awake cortex stabilizes traveling waves for global and reliable information routing}},
journal = {iScience},
year = {2026},
month = jul,
volume = {29},
number = {8},
pages = {116728},
publisher = {Elsevier},
issn = {2589-0042},
doi = {10.1016/
url = {https://
pmid = {42472099},
pmcid = {PMC13380430}
}
RIS
TY - JOUR
AU - Misawa, Kaio
AU - Chinen, Koji
AU - Kawabata, Akira
AU - Kaiju, Taro
AU - Suzuki, Takafumi
AU - Komura, Yutaka
TI - Awake cortex stabilizes traveling waves for global and reliable information routing
T2 - iScience
J2 - iScience
PY - 2026
DA - 2026/
VL - 29
IS - 8
SP - 116728
SN - 2589-0042
PB - Elsevier
DO - 10.1016/
UR - https://
LA - en
ER -
CSL-JSON
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