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Q_1_1.m
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clear all
%Read Data and initialize matrices
dataTot = zeros(8,1000);
spikeNum1 = zeros(1,8);
%
for i=1:8
load(['Data_Test_' num2str(i) '.mat']);
dataTot(i,:) = data(1:1000);
data1(i,:) = data;
spikeNum1(i) = spikeNum;
% h = figure;
% plot(data(1:1000));
% saveas(h,sprintf('data_%d',i),'epsc');
s(i)= median(abs(data(i))/0.675 , 1);
end
%erwthma 1.1 parathroume oti auksanetai o thoruvos
%initialize maxj matrix
maxj = zeros(1,8);
for i=1:8
maxj(i) = max(data1(i,:))/s(i);
end
%ker = zeros(8,ceil(max(maxj))/0.1);
for i=1:2 %gia kathe shma
j = [0:0.1:maxj(i)];
for x = 1:length(j)
%pinakas p krataei tis times kerdous gia kathe shma
ker(i,x) = j(x);
T(i,x) = j(x) * s(i); %O tupos gia to threshold
%vriskw ton arithmo ton korufwn panw apo to threshold T
%arithmos peaks gia to shma i gia kathe kerdos x
g(i, x) = length(findpeaks(data1(i,:),'MinPeakHeight',T(i,x)));
%
% if g(i,x) < spikeNum1(i) - 100 %an to kseperasei ta peaks kata 100 , kofto
% break;
% end
for p=1:x
%vriskw tin elaxisti diafora metaksi tou arithmou peaks
%pou thelw kai autwn pou exw ston pinaka g
[val,idx]=min(abs(spikeNum1(i)-g(i,:)));
% Thres(i)=T(i,idx);
% k(i) = Thres(i)/s(i);
k(i) = ker(i,idx);
end
end
%sxhma gia kathe shma arithmou korufwn vs timwn kerdous
if i==1
f = figure;
end
ax(i) = subplot(4,2,i);
plot( ker(i,1:length(g(i,:))),g(i,:));
title(sprintf('Signal %d', i));
ylabel("Number of Peaks");
xlabel("k");
XData(i,:)=get(get(gca,'children'),'XData');
YData(i,:)=get(get(gca,'children'),'YData');
% %saveas(f,sprintf('kerdos_shmatos_%d',i),'png');
% dy = diff(YData)./diff(XData);
% delta = abs(dy - YData(2:end));
% percentageDiff = delta ./ YData(2:end);
hold on
%plot(XData(2:end),dy)
%hold on
plot( k(i),g(i,idx),'r*')
% hor(i) = line([0, 12], [g(i,idx),g(i,idx)]);
% ver(i) = line( [k(i) k(i)],[-50000, 50000]);
%par_ref(i) = XData(dy == 1);
% par(i) = dy(XData == k(i));;
end