469 lines
16 KiB
Mathematica
469 lines
16 KiB
Mathematica
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%% Parameters
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groupList = ["/images/MOT_3D_Camera/in_situ_absorption", "/images/ODT_1_Axis_Camera/in_situ_absorption", "/images/ODT_2_Axis_Camera/in_situ_absorption", "/images/Horizontal_Axis_Camera/in_situ_absorption", "/images/Vertical_Axis_Camera/in_situ_absorption"];
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folderPath = "C:/Users/Karthik/Documents/GitRepositories/Calculations/IRF/0044/";
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cam = 5;
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angle = 90 + 51.5;
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center = [1700, 2300];
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span = [255, 255];
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fraction = [0.1, 0.1];
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NA = 0.6;
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pixel_size = 4.6e-6;
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lambda = 421e-9;
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d = lambda/2/pi/NA;
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k_cutoff = NA/lambda/1e6;
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%% Compute OD image, rotate and extract ROI for analysis
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% Get a list of all files in the folder with the desired file name pattern.
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filePattern = fullfile(folderPath, '*.h5');
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files = dir(filePattern);
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refimages = zeros(span(1) + 1, span(2) + 1, length(files));
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absimages = zeros(span(1) + 1, span(2) + 1, length(files));
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for k = 1 : length(files)
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baseFileName = files(k).name;
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fullFileName = fullfile(files(k).folder, baseFileName);
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fprintf(1, 'Now reading %s\n', fullFileName);
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atm_img = im2double(imrotate(h5read(fullFileName, append(groupList(cam), "/atoms")), angle));
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bkg_img = im2double(imrotate(h5read(fullFileName, append(groupList(cam), "/background")), angle));
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dark_img = im2double(imrotate(h5read(fullFileName, append(groupList(cam), "/dark")), angle));
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refimages(:,:,k) = subtract_offset(crop_image(bkg_img, center, span), fraction);
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absimages(:,:,k) = subtract_offset(crop_image(calculate_OD(atm_img, bkg_img, dark_img), center, span), fraction);
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end
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%% Fringe removal
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optrefimages = fringeremoval(absimages, refimages);
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absimages_fringe_removed = absimages(:, :, :) - optrefimages(:, :, :);
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nimgs = size(absimages_fringe_removed,3);
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od_imgs = cell(1, nimgs);
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for i = 1:nimgs
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od_imgs{i} = absimages_fringe_removed(:, :, i);
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end
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%% Compute the Density Noise Spectrum
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mean_subtracted_od_imgs = cell(1, length(od_imgs));
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mean_od_img = mean(cat(3, od_imgs{:}), 3, 'double');
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density_fft = cell(1, length(od_imgs));
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density_noise_spectrum = cell(1, length(od_imgs));
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[Nx, Ny] = size(mean_od_img);
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dx = pixel_size;
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dy = pixel_size;
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xvals = (1:Nx)*dx*1e6;
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yvals = (1:Ny)*dy*1e6;
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Nyq_k = 1/dx; % Nyquist
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dk = 1/(Nx*dx); % Wavenumber increment
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kx = -Nyq_k/2:dk:Nyq_k/2-dk; % wavenumber
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kx = kx * dx; % wavenumber (in units of 1/dx)
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Nyq_k = 1/dy; % Nyquist
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dk = 1/(Ny*dy); % Wavenumber increment
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ky = -Nyq_k/2:dk:Nyq_k/2-dk; % wavenumber
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ky = ky * dy; % wavenumber (in units of 1/dy)
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% Create Circular Mask
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n = 2^8; % size of mask
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mask = zeros(n);
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I = 1:n;
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x = I-n/2; % mask x-coordinates
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y = n/2-I; % mask y-coordinates
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[X,Y] = meshgrid(x,y); % create 2-D mask grid
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R = 32; % aperture radius
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A = (X.^2 + Y.^2 <= R^2); % circular aperture of radius R
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mask(A) = 1; % set mask elements inside aperture to 1
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% Calculate Power Spectrum and plot
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figure('Position', [100, 100, 1200, 800]);
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clf
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for k = 1 : length(od_imgs)
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mean_subtracted_od_imgs{k} = od_imgs{k} - mean_od_img;
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masked_img = mean_subtracted_od_imgs{k} .* mask;
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density_fft{k} = (1/numel(masked_img)) * abs(fftshift(fft2(masked_img)));
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density_noise_spectrum{k} = density_fft{k}.^2;
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% Subplot 1
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% subplot(2, 3, 1);
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subplot('Position', [0.05, 0.55, 0.28, 0.4])
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imagesc(xvals, yvals, od_imgs{k})
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xlabel('µm', 'FontSize', 16)
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ylabel('µm', 'FontSize', 16)
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axis equal tight;
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colorbar
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colormap (flip(jet));
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% set(gca,'CLim',[0 100]);
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set(gca,'YDir','normal')
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title('Single-shot image', 'FontSize', 16);
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% Subplot 2
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% subplot(2, 3, 2);
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subplot('Position', [0.36, 0.55, 0.28, 0.4])
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imagesc(xvals, yvals, mean_od_img)
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xlabel('µm', 'FontSize', 16)
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ylabel('µm', 'FontSize', 16)
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axis equal tight;
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colorbar
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colormap (flip(jet));
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% set(gca,'CLim',[0 100]);
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set(gca,'YDir','normal')
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title('Averaged density image', 'FontSize', 16);
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% Subplot 3
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% subplot(2, 3, 3);
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subplot('Position', [0.67, 0.55, 0.28, 0.4]);
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imagesc(xvals, yvals, mean_subtracted_od_imgs{k})
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xlabel('µm', 'FontSize', 16)
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ylabel('µm', 'FontSize', 16)
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axis equal tight;
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colorbar
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colormap (flip(jet));
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% set(gca,'CLim',[0 100]);
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set(gca,'YDir','normal')
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title('Image noise = Single-shot - Average', 'FontSize', 16);
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% Subplot 4
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% subplot(2, 3, 4);
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subplot('Position', [0.05, 0.05, 0.28, 0.4]);
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imagesc(xvals, yvals, mean_subtracted_od_imgs{k} .* mask)
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xlabel('µm', 'FontSize', 16)
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ylabel('µm', 'FontSize', 16)
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axis equal tight;
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colorbar
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colormap (flip(jet));
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% set(gca,'CLim',[0 100]);
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set(gca,'YDir','normal')
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title('Masked Noise', 'FontSize', 16);
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% Subplot 5
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% subplot(2, 3, 5);
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subplot('Position', [0.36, 0.05, 0.28, 0.4]);
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imagesc(kx, ky, abs(log2(density_fft{k})))
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xlabel('1/dx', 'FontSize', 16)
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ylabel('1/dy', 'FontSize', 16)
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axis equal tight;
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colorbar
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colormap (flip(jet));
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% set(gca,'CLim',[0 100]);
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set(gca,'YDir','normal')
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title('DFT', 'FontSize', 16);
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% Subplot 6
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% subplot(2, 3, 6);
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subplot('Position', [0.67, 0.05, 0.28, 0.4]);
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imagesc(kx, ky, abs(log2(density_noise_spectrum{k})))
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xlabel('1/dx', 'FontSize', 16)
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ylabel('1/dy', 'FontSize', 16)
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axis equal tight;
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colorbar
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colormap (flip(jet));
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% set(gca,'CLim',[0 100]);
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set(gca,'YDir','normal')
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title('Density Noise Spectrum = |DFT|^2', 'FontSize', 16);
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drawnow;
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end
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%% Compute the average 2D spectrum and do radial averaging to get the 1D spectrum
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% Compute the average power spectrum.
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averagePowerSpectrum = mean(cat(3, density_noise_spectrum{:}), 3, 'double');
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% Plot the average power spectrum.
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figure('Position', [100, 100, 1200, 500]);
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clf
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subplot('Position', [0.05, 0.1, 0.4, 0.8]) % Adjusted position
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imagesc(abs(10*log10(averagePowerSpectrum)))
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axis equal tight;
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colorbar
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colormap(flip(jet));
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% set(gca,'CLim',[0 1e-7]);
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title('Average Density Noise Spectrum', 'FontSize', 16);
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grid on;
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centers = ginput;
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radius = 6;
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% Plot where clicked.
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hVC = viscircles(centers, radius, 'Color', 'r', 'LineWidth', 2);
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xc = centers(:,1);
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% xc = [78.2600, 108.3400, 128.8200, 150.5800, 181.3000];
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yc = centers(:,2);
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% yc = [131.3800, 155.7000, 128.8200, 101.3000, 126.2600];
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[yDim, xDim] = size(averagePowerSpectrum);
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[xx,yy] = meshgrid(1:yDim,1:xDim);
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mask = false(xDim,yDim);
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for ii = 1:length(centers)
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mask = mask | hypot(xx - xc(ii), yy - yc(ii)) <= radius;
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end
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mask = not(mask);
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x1 = 1;
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y1 = 1;
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x2 = 256;
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y2 = 256;
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% Ask user if the circle is acceptable.
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message = sprintf('Is this acceptable?');
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button = questdlg(message, message, 'Accept', 'Reject and Quit', 'Accept');
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if contains(button, 'Accept','IgnoreCase',true)
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image = mask.*averagePowerSpectrum;
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image(image==0) = NaN;
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imagesc(kx, ky, mask.*abs(10*log10(averagePowerSpectrum)))
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hold on
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line([kx(x1),kx(x2)], [ky(y1),ky(y2)], 'Color','white', 'LineStyle','--', 'LineWidth', 4);
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% imagesc(kx, ky, 10*log10(averagePowerSpectrum))
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% imagesc(kx, ky, log2(averagePowerSpectrum))
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% imagesc(kx, ky, averagePowerSpectrum)
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xlabel('1/dx', 'FontSize', 16)
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ylabel('1/dy', 'FontSize', 16)
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axis equal tight;
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colorbar
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colormap(flip(jet));
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% set(gca,'CLim',[0 1e-7]);
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title('Average Density Noise Spectrum', 'FontSize', 16);
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grid on;
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elseif contains(button, 'Quit','IgnoreCase',true)
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delete(hVC); % Delete the circle from the overlay.
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image = averagePowerSpectrum;
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imagesc(kx, ky, abs(10*log10(averagePowerSpectrum)))
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% imagesc(kx, ky, 10*log10(averagePowerSpectrum))
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% imagesc(kx, ky, log2(averagePowerSpectrum))
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% imagesc(kx, ky, averagePowerSpectrum)
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xlabel('1/dx', 'FontSize', 16)
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ylabel('1/dy', 'FontSize', 16)
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axis equal tight;
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colorbar
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colormap(flip(jet));
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% set(gca,'CLim',[0 1e-7]);
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title('Average Density Noise Spectrum', 'FontSize', 16);
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grid on;
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end
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subplot('Position', [0.55, 0.1, 0.4, 0.8]) % Adjusted position
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% [r, Zr] = radial_profile(averagePowerSpectrum, 1);
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% Zr = (Zr - min(Zr))./(max(Zr) - min(Zr));
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% plot(r, Zr, 'o-', 'MarkerSize', 4, 'MarkerFaceColor', 'none');
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% set(gca, 'XScale', 'log'); % Setting x-axis to log scale
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[xi, yi, profile] = improfile(image, [x1,x2], [y1,y2]);
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profile = (profile - min(profile))./(max(profile) - min(profile));
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ks = sqrt(kx.^2 + ky.^2);
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profile = profile(length(profile)/2:end);
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ks = ks(length(ks)/2:end);
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n = 0.15;
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[val,slice_idx]=min(abs(ks-n));
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ks = ks(1:slice_idx);
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profile = profile(1:slice_idx);
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plot(ks, profile, 'b*-');
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% plot(profile, 'b*-');
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grid on;
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% xlim([min(ks) max(ks)])
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title('Radial average of Density Noise Spectrum', 'FontSize', 16);
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grid on;
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%% Helper Functions
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function ret = get_offset_from_corner(img, x_fraction, y_fraction)
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% image must be a 2D numerical array
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[dim1, dim2] = size(img);
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s1 = img(1:round(dim1 * y_fraction), 1:round(dim2 * x_fraction));
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s2 = img(1:round(dim1 * y_fraction), round(dim2 - dim2 * x_fraction):dim2);
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s3 = img(round(dim1 - dim1 * y_fraction):dim1, 1:round(dim2 * x_fraction));
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s4 = img(round(dim1 - dim1 * y_fraction):dim1, round(dim2 - dim2 * x_fraction):dim2);
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ret = mean([mean(s1(:)), mean(s2(:)), mean(s3(:)), mean(s4(:))]);
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end
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function ret = subtract_offset(img, fraction)
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% Remove the background from the image.
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% :param dataArray: The image
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% :type dataArray: xarray DataArray
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% :param x_fraction: The fraction of the pixels used in x axis
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% :type x_fraction: float
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% :param y_fraction: The fraction of the pixels used in y axis
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% :type y_fraction: float
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% :return: The image after removing background
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% :rtype: xarray DataArray
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x_fraction = fraction(1);
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y_fraction = fraction(2);
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offset = get_offset_from_corner(img, x_fraction, y_fraction);
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ret = img - offset;
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end
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function ret = crop_image(img, center, span)
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% Crop the image according to the region of interest (ROI).
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% :param dataSet: The images
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% :type dataSet: xarray DataArray or DataSet
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% :param center: The center of region of interest (ROI)
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% :type center: tuple
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% :param span: The span of region of interest (ROI)
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% :type span: tuple
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% :return: The cropped images
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% :rtype: xarray DataArray or DataSet
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x_start = floor(center(1) - span(1) / 2);
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x_end = floor(center(1) + span(1) / 2);
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y_start = floor(center(2) - span(2) / 2);
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y_end = floor(center(2) + span(2) / 2);
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ret = img(y_start:y_end, x_start:x_end);
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end
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function ret = calculate_OD(imageAtom, imageBackground, imageDark)
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% Calculate the OD image for absorption imaging.
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% :param imageAtom: The image with atoms
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% :type imageAtom: numpy array
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% :param imageBackground: The image without atoms
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% :type imageBackground: numpy array
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% :param imageDark: The image without light
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% :type imageDark: numpy array
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% :return: The OD images
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% :rtype: numpy array
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numerator = imageBackground - imageDark;
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denominator = imageAtom - imageDark;
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numerator(numerator == 0) = 1;
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denominator(denominator == 0) = 1;
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ret = -log(double(abs(denominator ./ numerator)));
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if numel(ret) == 1
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ret = ret(1);
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end
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end
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function [R, Zr] = radial_profile(data,radial_step)
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x = (1:size(data,2))-size(data,2)/2;
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y = (1:size(data,1))-size(data,1)/2;
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% coordinate grid:
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[X,Y] = meshgrid(x,y);
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% creating circular layers
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Z_integer = round(abs(X+1i*Y)/radial_step)+1;
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% very fast MatLab calculations:
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R = accumarray(Z_integer(:),abs(X(:)+1i*Y(:)),[],@mean);
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Zr = accumarray(Z_integer(:),data(:),[],@mean);
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end
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function [M] = ImagingResponseFunction(B)
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x = -100:100;
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y = x;
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[X,Y] = meshgrid(x,y);
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R = sqrt(X.^2+Y.^2);
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PHI = atan2(X,Y)+pi;
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%fit parameters
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tau = B(1);
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alpha = B(2);
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S0 = B(3);
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phi = B(4);
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beta = B(5);
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delta = B(6);
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A = B(7);
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C = B(8);
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|
a = B(9);
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|
U = heaviside(1-R/a).*exp(-R.^2/a^2/tau^2);
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|
THETA = S0*(R/a).^4 + alpha*(R/a).^2.*cos(2*PHI-2*phi) + beta*(R/a).^2;
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|
p = U.*exp(1i.*THETA);
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|
M = A*abs((ifft2(real(exp(1i*delta).*fftshift(fft2(p)))))).^2 + C;
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|
end
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|
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|
function [RadialResponseFunc] = RadialImagingResponseFunction(C, k, kmax)
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|
A = heaviside(1-k/kmax).*exp(-C(1)*k.^4);
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|
W = C(2) + C(3)*k.^2 + C(4)*k.^4;
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|
RadialResponseFunc = 0;
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|
for n = -30:30
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|
RadialResponseFunc = RadialResponseFunc + besselj(n,C(5)*k.^2).^2 + besselj(n,C(5)*k.^2).*besselj(-n,C(5)*k.^2).*cos(2*W);
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|
end
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|
RadialResponseFunc = C(6)*1/2*A.*RadialResponseFunc;
|
||
|
end
|
||
|
|
||
|
function [optrefimages] = fringeremoval(absimages, refimages, bgmask)
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|
% FRINGEREMOVAL - Fringe removal and noise reduction from absorption images.
|
||
|
% Creates an optimal reference image for each absorption image in a set as
|
||
|
% a linear combination of reference images, with coefficients chosen to
|
||
|
% minimize the least-squares residuals between each absorption image and
|
||
|
% the optimal reference image. The coefficients are obtained by solving a
|
||
|
% linear set of equations using matrix inverse by LU decomposition.
|
||
|
%
|
||
|
% Application of the algorithm is described in C. F. Ockeloen et al, Improved
|
||
|
% detection of small atom numbers through image processing, arXiv:1007.2136 (2010).
|
||
|
%
|
||
|
% Syntax:
|
||
|
% [optrefimages] = fringeremoval(absimages,refimages,bgmask);
|
||
|
%
|
||
|
% Required inputs:
|
||
|
% absimages - Absorption image data,
|
||
|
% typically 16 bit grayscale images
|
||
|
% refimages - Raw reference image data
|
||
|
% absimages and refimages are both cell arrays containing
|
||
|
% 2D array data. The number of refimages can differ from the
|
||
|
% number of absimages.
|
||
|
%
|
||
|
% Optional inputs:
|
||
|
% bgmask - Array specifying background region used,
|
||
|
% 1=background, 0=data. Defaults to all ones.
|
||
|
% Outputs:
|
||
|
% optrefimages - Cell array of optimal reference images,
|
||
|
% equal in size to absimages.
|
||
|
%
|
||
|
|
||
|
% Dependencies: none
|
||
|
%
|
||
|
% Authors: Shannon Whitlock, Caspar Ockeloen
|
||
|
% Reference: C. F. Ockeloen, A. F. Tauschinsky, R. J. C. Spreeuw, and
|
||
|
% S. Whitlock, Improved detection of small atom numbers through
|
||
|
% image processing, arXiv:1007.2136
|
||
|
% Email:
|
||
|
% May 2009; Last revision: 11 August 2010
|
||
|
|
||
|
% Process inputs
|
||
|
|
||
|
% Set variables, and flatten absorption and reference images
|
||
|
nimgs = size(absimages,3);
|
||
|
nimgsR = size(refimages,3);
|
||
|
xdim = size(absimages(:,:,1),2);
|
||
|
ydim = size(absimages(:,:,1),1);
|
||
|
|
||
|
R = single(reshape(refimages,xdim*ydim,nimgsR));
|
||
|
A = single(reshape(absimages,xdim*ydim,nimgs));
|
||
|
optrefimages=zeros(size(absimages)); % preallocate
|
||
|
|
||
|
if not(exist('bgmask','var')); bgmask=ones(ydim,xdim); end
|
||
|
k = find(bgmask(:)==1); % Index k specifying background region
|
||
|
|
||
|
% Ensure there are no duplicate reference images
|
||
|
% R=unique(R','rows')'; % comment this line if you run out of memory
|
||
|
|
||
|
% Decompose B = R*R' using singular value or LU decomposition
|
||
|
[L,U,p] = lu(R(k,:)'*R(k,:),'vector'); % LU decomposition
|
||
|
|
||
|
for j=1:nimgs
|
||
|
b=R(k,:)'*A(k,j);
|
||
|
% Obtain coefficients c which minimise least-square residuals
|
||
|
lower.LT = true; upper.UT = true;
|
||
|
c = linsolve(U,linsolve(L,b(p,:),lower),upper);
|
||
|
|
||
|
% Compute optimised reference image
|
||
|
optrefimages(:,:,j)=reshape(R*c,[ydim xdim]);
|
||
|
end
|
||
|
end
|