Help plotting frequency versus voltage
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Brian Hoblin
il 20 Feb 2017
Commentato: Star Strider
il 21 Feb 2017
I've been searching around for longer than I'd like to admit trying to figure out how to make a plot of frequency vs voltage. I have a series RLC circuit in which the max voltage was taken for 5 different resistances. I need to mark on both sides of the curve at 0.707 times the max voltage. I have all of these voltage values along with their corresponding frequencies but I have no idea how to create a graph in MATLAB that does this. I found this code that comes close to what I want to do but every time I try to get rid of the 6dB marker I just get errors or a blank graph.
if true
% code
end
fyy = linspace(0, 50, 250); % Create Data
Pyy = 0.5*exp(-(fyy-15).^2) + 0.3*exp(-(fyy-40).^2); % Create Data
[pk,loc] = findpeaks(Pyy,'Npeaks',1,'SortStr','descend');
db3c = 10^(-3/10); % Relative Magnitude At -3dB
db6c = 10^(-6/10); % Relative Magnitude At -6dB
ofst = 10;
for k1 = 1:length(pk)
varmtx = [Pyy(loc(k1)-ofst:loc(k1)); fyy(loc(k1)-ofst:loc(k1)); Pyy(loc(k1):loc(k1)+ofst); fyy(loc(k1):loc(k1)+ofst)];
dBpts(k1,1:2) = interp1(varmtx(1,:), varmtx(2,:), pk(k1)*[db6c db3c], 'linear','extrap');
dBpts(k1,3:4) = interp1(varmtx(3,:), varmtx(4,:), pk(k1)*[db6c db3c], 'linear','extrap');
end
if true
% code
end
figure(1)
plot(fyy, Pyy)
hold on
for k1 = 1:length(pk)
plot(dBpts(k1,:), pk(k1)*[db6c db3c db6c db3c], 'r+')
end
hold off
grid
for k1 = 1:length(pk)
fprintf(1, '\n\t-6dB frequencies = %.3f, %.3f\n', dBpts(k1,[1 3]))
fprintf(1, '\n\t-3dB frequencies = %.3f, %.3f\n', dBpts(k1,[2 4]))
end
Could someone please help me with this? It's supposed to look like a bell curve with the mean being the resonant frequency, and the frequencies that match up with the -3dB voltage would indicate the bandwidth.
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Star Strider
il 20 Feb 2017
If you want to ‘get rid’ of the -6 dB marker, one easy way to do it without disrupting the rest of your code is to define it as ‘NaN’:
[pk,loc] = findpeaks(Pyy,'Npeaks',1,'SortStr','descend')
db3c = 10^(-3/10); % Relative Magnitude At -3dB
db6c = 10^(-6/10); % Relative Magnitude At -6dB
db6c = NaN; % <— INSERT THIS ASSIGNMENT HERE
That worked when I used it with your code.
2 Commenti
Star Strider
il 21 Feb 2017
My pleasure.
I have no idea.
None of your peaks are anywhere near those frequencies. You need to look through your initial calculations to see what the problem is.
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