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Adding TDDR motion correction function. Ref: https://www.sciencedirect.com/science/article/pii/S1053811918308103
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% SYNTAX: | ||
% data_dod = hmrR_MotionCorrectTDDR(data_dod, mlActAuto, mlActMan) | ||
% | ||
% UI NAME: | ||
% Motion_Correct_TDDR | ||
% | ||
% DESCRIPTION: | ||
% Corrects motion artifacts by computing the temporal derivative of the dod signal, | ||
% applying robust regression to reduce magnitude of outlying fluctuations, then | ||
% integrating to get the corrected signal. This function follows the procedure described in: | ||
% Fishburn, F. A. et al. (2019). Temporal Derivative Distribution Repair (TDDR): A motion correction method for fNIRS. NeuroImage, 184, 171-179. | ||
% | ||
% | ||
% INPUTS: | ||
% data_dod: SNIRF data structure containing delta_OD | ||
% mlActAuto: | ||
% mlActMan: | ||
% | ||
% OUTPUTS: | ||
% data_dod: SNIRF data structure containing delta_OD after motion correction, | ||
% same size as dod (Channels that are not in the active ml remain unchanged) | ||
% | ||
% USAGE OPTIONS: | ||
% Motion_Correct_TDDR: dod = hmrR_MotionCorrectTDDR(dod, mlActAuto, mlActMan) | ||
% | ||
% PARAMETERS: | ||
% | ||
% PREREQUISITES: | ||
% Intensity_to_Delta_OD: dod = hmrR_Intensity2OD( intensity ) | ||
% | ||
% LOG: | ||
% Script by Frank Fishburn ([email protected]) 10/03/2018 | ||
% Modified by Giulia Rocco ([email protected]) 20/02/2023 | ||
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function data_dod = hmrR_MotionCorrectTDDR(data_dod, mlActAuto, mlActMan) | ||
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% mlAct = SD.MeasListAct; % prune bad channels | ||
t = data_dod.time; | ||
sample_rate = abs(1/(t(1)-t(2))); | ||
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if isempty(mlActMan) | ||
mlActMan = cell(length(data_dod),1); | ||
end | ||
if isempty(mlActAuto) | ||
mlActAuto = cell(length(data_dod),1); | ||
end | ||
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for kk = 1:length(data_dod) | ||
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dod = data_dod(kk).GetDataTimeSeries(); | ||
MeasList = data_dod(kk).GetMeasList(); | ||
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if isempty(mlActMan{kk}) | ||
mlActMan{kk} = ones(size(MeasList,1),1); | ||
end | ||
if isempty(mlActAuto{kk}) | ||
mlActAuto{kk} = ones(size(MeasList,1),1); | ||
end | ||
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MeasListAct = mlActMan{kk} & mlActAuto{kk}; | ||
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lstAct = find(MeasListAct==1); | ||
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for ii=1:length(lstAct) | ||
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idx_ch = lstAct(ii); | ||
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%% Preprocess: Separate high and low frequencies | ||
filter_cutoff = .5; | ||
filter_order = 3; | ||
Fc = filter_cutoff * 2/sample_rate; | ||
if Fc<1 | ||
[fb,fa] = butter(filter_order,Fc); | ||
signal_low = filtfilt(fb,fa,dod(:,idx_ch)); | ||
else | ||
signal_low = dod(:,idx_ch); | ||
end | ||
signal_high = dod(:,idx_ch) - signal_low; | ||
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%% Initialize | ||
tune = 4.685; | ||
D = sqrt(eps(class(dod))); | ||
mu = inf; | ||
iter = 0; | ||
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%% Step 1. Compute temporal derivative of the signal | ||
deriv = diff(signal_low); | ||
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%% Step 2. Initialize observation weights | ||
w = ones(size(deriv)); | ||
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%% Step 3. Iterative estimation of robust weights | ||
while iter < 50 | ||
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iter = iter + 1; | ||
mu0 = mu; | ||
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% Step 3a. Estimate weighted mean | ||
mu = sum( w .* deriv ) / sum( w ); | ||
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% Step 3b. Calculate absolute residuals of estimate | ||
dev = abs(deriv - mu); | ||
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% Step 3c. Robust estimate of standard deviation of the residuals | ||
sigma = 1.4826 * median(dev); | ||
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% Step 3d. Scale deviations by standard deviation and tuning parameter | ||
r = dev / (sigma * tune); | ||
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% Step 3e. Calculate new weights accoring to Tukey's biweight function | ||
w = ((1 - r.^2) .* (r < 1)) .^ 2; | ||
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% Step 3f. Terminate if new estimate is within machine-precision of old estimate | ||
if abs(mu-mu0) < D*max(abs(mu),abs(mu0)) | ||
break; | ||
end | ||
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end | ||
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%% Step 4. Apply robust weights to centered derivative | ||
new_deriv = w .* (deriv-mu); | ||
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%% Step 5. Integrate corrected derivative | ||
signal_low_corrected = cumsum([0; new_deriv]); | ||
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%% Postprocess: Center the corrected signal | ||
signal_low_corrected = signal_low_corrected - mean(signal_low_corrected); | ||
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%% Postprocess: Merge back with uncorrected high frequency component | ||
dod(:,idx_ch) = signal_low_corrected + signal_high; | ||
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end | ||
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data_dod(kk).SetDataTimeSeries(dod); | ||
end | ||
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end |