181 lines
4.2 KiB
Mathematica
181 lines
4.2 KiB
Mathematica
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%% Clear Workspace and Close figures
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clear; close all; clc;
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%% Intialize Laplace variable
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s = zpk('s');
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% Load Data
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ht_1 = load('./mat/data_huddle_test_1.mat', 't', 'Vph', 'Vpv', 'Va');
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ht_2 = load('./mat/data_huddle_test_2.mat', 't', 'Vph', 'Vpv', 'Va');
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ht_3 = load('./mat/data_huddle_test_3.mat', 't', 'Uch', 'Ucv', 'Vph', 'Vpv', 'Va');
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ht_4 = load('./mat/data_huddle_test_4.mat', 't', 'Vph', 'Vpv', 'Va');
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% ht_5 = load('./mat/data_huddle_test_5.mat', 't', 'Uch', 'Ucv', 'Vph', 'Vpv', 'Va');
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fs = 1e4;
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% Pre-processing
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t0 = 1; % [s]
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tend = 100; % [s]
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ht_s = {ht_1 ht_2 ht_3 ht_4}
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for i = 1:length(ht_s)
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ht_s{i}.Vph(ht_s{i}.t<t0) = [];
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ht_s{i}.Vpv(ht_s{i}.t<t0) = [];
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ht_s{i}.Va(ht_s{i}.t<t0) = [];
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ht_s{i}.t(ht_s{i}.t<t0) = [];
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ht_s{i}.t = ht_s{i}.t - ht_s{i}.t(1); % We start at t=0
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ht_s{i}.Vph(tend*fs+1:end) = [];
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ht_s{i}.Vpv(tend*fs+1:end) = [];
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ht_s{i}.Va(tend*fs+1:end) = [];
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ht_s{i}.t(tend*fs+1:end) = [];
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ht_s{i}.Va = ht_s{i}.Va - mean(ht_s{i}.Va);
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end
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ht_1 = ht_s{1};
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ht_2 = ht_s{2};
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ht_3 = ht_s{3};
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ht_4 = ht_s{4};
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% Time domain plots
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figure;
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ax1 = subaxis(2, 2, 1)
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hold on;
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plot(ht_1.t, 1e9*ht_1.Va);
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hold off;
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ylabel('Displacement [nm]');
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set(gca, 'XTickLabel',[]);
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title('OL');
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ax2 = subaxis(2, 2, 2)
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hold on;
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plot(ht_2.t, 1e9*ht_2.Va);
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hold off;
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set(gca, 'XTickLabel',[]);
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set(gca, 'YTickLabel',[]);
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title('OL + CU');
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ax3 = subaxis(2, 2, 3)
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hold on;
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plot(ht_3.t, 1e9*ht_3.Va);
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hold off;
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xlabel('Time [s]');
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ylabel('Displacement [nm]');
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title('CL + CU');
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ax4 = subaxis(2, 2, 4)
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hold on;
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plot(ht_4.t, 1e9*ht_4.Va);
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hold off;
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xlabel('Time [s]');
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set(gca, 'YTickLabel',[]);
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title('OL + CU + AL');
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linkaxes([ax1 ax2 ax3 ax4], 'xy');
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% #+NAME: fig:huddle_test_Va
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% #+CAPTION: Measurement of the Attocube during Huddle Test ([[./figs/huddle_test_Va.png][png]], [[./figs/huddle_test_Va.pdf][pdf]])
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% [[file:figs/huddle_test_Va.png]]
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figure;
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ax1 = subaxis(2, 2, 1)
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hold on;
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plot(ht_1.t, ht_1.Vph);
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plot(ht_1.t, ht_1.Vpv);
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hold off;
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ylabel('Voltage [V]');
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set(gca, 'XTickLabel',[]);
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title('OL');
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ax2 = subaxis(2, 2, 2)
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hold on;
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plot(ht_2.t, ht_2.Vph);
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plot(ht_2.t, ht_2.Vpv);
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hold off;
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set(gca, 'XTickLabel',[]);
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set(gca, 'YTickLabel',[]);
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title('OL + CU');
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ax3 = subaxis(2, 2, 3)
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hold on;
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plot(ht_3.t, ht_3.Vph);
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plot(ht_3.t, ht_3.Vpv);
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hold off;
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xlabel('Time [s]');
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ylabel('Voltage [V]');
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title('CL + CU');
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ax4 = subaxis(2, 2, 4)
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hold on;
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plot(ht_4.t, ht_4.Vph);
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plot(ht_4.t, ht_4.Vpv);
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hold off;
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xlabel('Time [s]');
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set(gca, 'YTickLabel',[]);
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title('OL + CU + AL');
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linkaxes([ax1 ax2 ax3 ax4], 'xy');
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% Power Spectral Density
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win = hanning(ceil(1*fs));
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[psd_Va1, f] = pwelch(ht_1.Va, win, [], [], fs);
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[psd_Va2, ~] = pwelch(ht_2.Va, win, [], [], fs);
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[psd_Va3, ~] = pwelch(ht_3.Va, win, [], [], fs);
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[psd_Va4, ~] = pwelch(ht_4.Va, win, [], [], fs);
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[psd_Vph1, ~] = pwelch(ht_1.Vph, win, [], [], fs);
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[psd_Vph2, ~] = pwelch(ht_2.Vph, win, [], [], fs);
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[psd_Vph3, ~] = pwelch(ht_3.Vph, win, [], [], fs);
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[psd_Vph4, ~] = pwelch(ht_4.Vph, win, [], [], fs);
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[psd_Vpv1, ~] = pwelch(ht_1.Vpv, win, [], [], fs);
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[psd_Vpv2, ~] = pwelch(ht_2.Vpv, win, [], [], fs);
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[psd_Vpv3, ~] = pwelch(ht_3.Vpv, win, [], [], fs);
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[psd_Vpv4, ~] = pwelch(ht_4.Vpv, win, [], [], fs);
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figure;
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hold on;
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plot(f, sqrt(psd_Va1), 'DisplayName', 'OL');
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plot(f, sqrt(psd_Va2), 'DisplayName', 'OL + CU');
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plot(f, sqrt(psd_Va3), 'DisplayName', 'CL + CU');
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plot(f, sqrt(psd_Va4), 'DisplayName', 'OL + CU + AL');
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hold off;
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set(gca, 'xscale', 'log'); set(gca, 'yscale', 'log');
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xlabel('Frequency [Hz]');
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ylabel('ASD $\left[\frac{m}{\sqrt{Hz}}\right]$');
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legend('location', 'northeast');
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xlim([1, 1000]);
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% #+NAME: fig:huddle_test_psd_va
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% #+CAPTION: PSD of the Interferometer measurement during Huddle tests ([[./figs/huddle_test_psd_va.png][png]], [[./figs/huddle_test_psd_va.pdf][pdf]])
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% [[file:figs/huddle_test_psd_va.png]]
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figure;
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hold on;
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plot(f, sqrt(psd_Vph1), 'DisplayName', 'OL');
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plot(f, sqrt(psd_Vph2), 'DisplayName', 'OL + CU');
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plot(f, sqrt(psd_Vph3), 'DisplayName', 'CL + CU');
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plot(f, sqrt(psd_Vph4), 'DisplayName', 'OL + CU + AL');
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hold off;
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set(gca, 'xscale', 'log'); set(gca, 'yscale', 'log');
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xlabel('Frequency [Hz]');
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ylabel('ASD $\left[\frac{1}{\sqrt{Hz}}\right]$');
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legend('location', 'northeast');
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xlim([1, 1000]);
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