This commit is contained in:
2026-03-04 00:20:26 -06:00
parent 084f615b47
commit 3e69dc0cfc
10 changed files with 604 additions and 155 deletions

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@@ -7,51 +7,192 @@ clc
load('data.mat');
%% Example: Plot the raw signal
signal=Flex.signal;
labels=Flex.trigger;
TRIG = gettrigger(labels,0.5);
TRIGend = gettrigger(-labels,-0.5);
flexSignal=Flex.signal;
pinchSignal = Pinch.signal;
VFSignal = VF.signal;
flexLabels=Flex.trigger;
pinchLabels=Pinch.trigger;
VFLabels = VF.trigger;
figure('units','normalized','Position',[0.1,0.1,0.7,0.4])
plot((1:length(signal))./fs,zscore(signal));
hold on;
plot((1:length(signal))./fs,zscore(labels),'y');
stem(TRIG./fs,ones(length(TRIG),1)*max(zscore(labels)),'Color','g');
stem(TRIGend./fs,ones(length(TRIG),1)*max(zscore(labels)),'Color','r');
grid on; grid minor;
xlim([0,length(signal)./fs])
xlabel('Time (s)')
ylabel('Amplitude (uV)')
title('Raw VF signal with labels for stimulation periods')
%% Plot the raw signals
% Grouping variables into cell arrays to loop through them cleanly
signals = {flexSignal, pinchSignal, VFSignal};
labels_all = {flexLabels, pinchLabels, VFLabels};
titles = {'Raw Flex Signal with Stimulation Pattern (Yellow)', ...
'Raw Pinch Signal with Stimulation Pattern (Yellow)', ...
'Raw VF Signal with Stimulation Pattern (Yellow)'};
% Create one large figure for all three subplots
figure('units','normalized','Position',[0.1, 0.1, 0.7, 0.8])
for i = 1:3
sig = signals{i};
lbls = labels_all{i};
% Find trigger start and end points using your custom function
TRIG = gettrigger(lbls, 0.5);
TRIGend = gettrigger(-lbls, -0.5);
% Create a subplot (3 rows, 1 column, current index i)
subplot(3, 1, i);
% Plot normalized signal and labels
plot((1:length(sig))./fs, zscore(sig));
hold on;
plot((1:length(sig))./fs, zscore(lbls), 'y', 'LineWidth', 1.5);
% Plot stem markers for triggers (added conditional checks just in case a signal has no triggers)
if ~isempty(TRIG)
stem(TRIG./fs, ones(length(TRIG),1)*max(zscore(lbls)), 'Color', 'g');
end
if ~isempty(TRIGend)
stem(TRIGend./fs, ones(length(TRIGend),1)*max(zscore(lbls)), 'Color', 'r');
end
% Formatting
grid on; grid minor;
xlim([0, length(sig)./fs]);
xlabel('Time (s)');
% Note: Because you used zscore(), the amplitude is no longer in uV, but in standard deviations
ylabel('Amplitude (stdDevs)');
title(titles{i});
end
%% Example: PSD estimates
figure('units','normalized','Position',[0.1,0.1,0.5,0.5])
[rows_act,cols_act,values_act] = find(labels>0);
[rows_rest1,cols_rest,values_rest] = find(labels==0);
notOfInterest = signal(rows_rest1);
signalOfInterest=signal(rows_act);
h = spectrum.welch; % creates the Welch spectrum estimator
SOIf=psd(h,signalOfInterest,'Fs',fs); % calculates and plot the one sided PSD
plot(SOIf); % Plot the one-sided PSD.
temp =get(gca);
temp.Children(1).Color = 'b';
figure('Name', 'Raw PSD Estimates', 'units','normalized','Position',[0.1,0.1,0.5,0.5])
h = spectrum.welch;
% %% Bandpass Filtering
% --- REST (All signals combined) ---
% Find indices where labels are 0 for each signal type
[flex_rows_rest, ~, ~] = find(flexLabels == 0);
[pinch_rows_rest, ~, ~] = find(pinchLabels == 0);
[vf_rows_rest, ~, ~] = find(VFLabels == 0);
% Extract the actual signal data during those rest periods
flex_restData = flexSignal(flex_rows_rest);
pinch_restData = pinchSignal(pinch_rows_rest);
vf_restData = VFSignal(vf_rows_rest);
% Concatenate all rest data into one large vector for a robust estimate
all_restData = [flex_restData; pinch_restData; vf_restData];
% Calculate and Plot Rest PSD in Black
SOIf_rest = psd(h, all_restData, 'Fs', fs);
plot(SOIf_rest.Frequencies, 10*log10(SOIf_rest.Data), 'k', 'LineWidth', 1.5);
hold on;
% --- FLEX ---
[flex_rows_act, ~, ~] = find(flexLabels>0);
flex_signalOfInterest = flexSignal(flex_rows_act);
SOIf_flex = psd(h, flex_signalOfInterest, 'Fs', fs);
plot(SOIf_flex.Frequencies, 10*log10(SOIf_flex.Data), 'g'); % Plot in Green
% --- PINCH ---
[pinch_rows_act, ~, ~] = find(pinchLabels>0);
pinch_signalOfInterest = pinchSignal(pinch_rows_act);
SOIf_pinch = psd(h, pinch_signalOfInterest, 'Fs', fs);
plot(SOIf_pinch.Frequencies, 10*log10(SOIf_pinch.Data), 'r'); % Plot in Red
% --- VF ---
[VF_rows_act, ~, ~] = find(VFLabels>0);
VF_signalOfInterest = VFSignal(VF_rows_act);
SOIf_VF = psd(h, VF_signalOfInterest, 'Fs', fs);
plot(SOIf_VF.Frequencies, 10*log10(SOIf_VF.Data), 'b'); % Plot in Blue
% --- FORMATTING ---
grid on;
xlabel('Frequency (Hz)');
ylabel('Power/Frequency (dB/Hz)');
legend('Rest', 'Flex', 'Pinch', 'VF');
title('Power Spectral Density Estimates (Raw Signals)');
%% Bandpass Filtering
%
% fc1 = 0; % first cutoff frequency in Hz
% fc2 = 100; % second cutoff frequency in Hz
fc1 = 800; % first cutoff frequency in Hz
fc2 = 2200; % second cutoff frequency in Hz
%
% % normalize the frequencies
% Wp = [fc1 fc2]*2/fs;
Wp = [fc1 fc2]*2/fs;
% Build a Butterworth bandpass filter of 4th order
% check the "butter" function in matlab
n = 2;
[b, a] = butter(n, Wp, 'bandpass');
% Filter data of both classes with a non-causal filter
% Hint: use "filtfilt" function in MATLAB
% filteredSignal = ;
%%
filteredFlex = filtfilt(b, a, flexSignal);
filteredPinch = filtfilt(b, a, pinchSignal);
filteredVF = filtfilt(b, a, VFSignal);
%% Compare VF Signal Before and After Filtering (Time Domain)
% Group the raw and filtered VF signals to loop through them cleanly
vf_signals = {VFSignal, filteredVF};
vf_labels = {VFLabels, VFLabels}; % Labels remain the exact same
vf_titles = {'Raw VF Signal with Stimulation Pattern (Yellow)', ...
'Filtered VF Signal (800-2200 Hz) with Stimulation Pattern (Yellow)'};
% Create one figure for the two subplots (slightly shorter since it's only 2 plots)
figure('Name', 'VF Filter Comparison (Time Domain)', 'units', 'normalized', 'Position', [0.1, 0.1, 0.7, 0.6])
for i = 1:2
sig = vf_signals{i};
lbls = vf_labels{i};
% Find trigger start and end points using your custom function
TRIG = gettrigger(lbls, 0.5);
TRIGend = gettrigger(-lbls, -0.5);
% Create a subplot (2 rows, 1 column, current index i)
subplot(2, 1, i);
% Plot normalized signal and labels
plot((1:length(sig))./fs, zscore(sig));
hold on;
plot((1:length(sig))./fs, zscore(lbls), 'y', 'LineWidth', 1.5);
% Plot stem markers for triggers
if ~isempty(TRIG)
stem(TRIG./fs, ones(length(TRIG),1)*max(zscore(lbls)), 'Color', 'g');
end
if ~isempty(TRIGend)
stem(TRIGend./fs, ones(length(TRIGend),1)*max(zscore(lbls)), 'Color', 'r');
end
% Formatting
grid on; grid minor;
xlim([0, length(sig)./fs]);
xlabel('Time (s)');
ylabel('Amplitude (stdDevs)');
title(vf_titles{i});
end
%% Compare VF Signal Before and After Filtering (Frequency Domain / PSD)
figure('Name', 'VF PSD Comparison', 'units', 'normalized', 'Position', [0.2, 0.2, 0.5, 0.4])
% --- RAW VF ---
[VF_rows_act, ~, ~] = find(VFLabels>0);
VF_raw_signalOfInterest = VFSignal(VF_rows_act);
h = spectrum.welch;
SOIf_VF_raw = psd(h, VF_raw_signalOfInterest, 'Fs', fs);
plot(SOIf_VF_raw.Frequencies, 10*log10(SOIf_VF_raw.Data), 'b'); % Plot Raw in Blue
hold on;
% --- FILTERED VF ---
% Reuse the exact same trigger rows since the timing hasn't changed
VF_filt_signalOfInterest = filteredVF(VF_rows_act);
SOIf_VF_filt = psd(h, VF_filt_signalOfInterest, 'Fs', fs);
plot(SOIf_VF_filt.Frequencies, 10*log10(SOIf_VF_filt.Data), 'r'); % Plot Filtered in Red
% --- FORMATTING ---
grid on; grid minor;
title('PSD of VF Signal Before and After Filtering');
xlabel('Frequency (Hz)');
ylabel('Power/Frequency (dB/Hz)');
legend('Raw VF', 'Filtered VF (800 - 2200 Hz)');
% xlim([0, 3000]); % Zoom in to see the filter cutoff roll-off clearly