📄 psf2.m
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% PSF2 - Generates point spread functions for use with deconvolution fns.%% This function can generate a variety function shapes based around the% Butterworth filter. In plan view the filter can be elliptical and at% any orientation. The 'squareness/roundness' of the shape can also be% manipulated.%% Usage: h = psf2(sze, order, ang, lngth, width, sqrness)%% sze - two element array specifying size of filter [rows cols]% order - an even integer specifying the order of the Butterworth filter.% This controls the sharpness of the cutoff.% ang - angle of rotation of the filter in radians.% lngth - length of the filter in pixels along its major axis.% width - width of the filter in pixels along its minor axis.% sqrness - even integer specifying 'squareness' of the filter shape% a value of 2 gives a circular filter (if lngth == width), higher% values make the shape squarer. %% This function is almost identical to psf, it just has a different way of% specifying the function shape whereby length and width are defined% explicitly (rather than an average radius), this may be more convenient for% some applications.% Copyright (c) 1999-2003 Peter Kovesi% School of Computer Science & Software Engineering% The University of Western Australia% http://www.csse.uwa.edu.au/% % Permission is hereby granted, free of charge, to any person obtaining a copy% of this software and associated documentation files (the "Software"), to deal% in the Software without restriction, subject to the following conditions:% % The above copyright notice and this permission notice shall be included in % all copies or substantial portions of the Software.%% The Software is provided "as is", without warranty of any kind.% June 1999% May 2003 - Changed arguments so that psf is specified in terms of a length% and width rather than an average radius.function h = psf2(sze, order, ang, lngth, width, sqrness) if mod(sqrness,2) ~=0 error('squareness parameter must be an even integer'); end rows = sze(1); cols = sze(2); [x,y] = meshgrid([1:cols],[1:rows]); % The following fiddles the origin to the correct position % depending on whether we have and even or odd size if mod(cols,2) == 0 x = x-cols/2-1; else x = x-(cols+1)/2; end if mod(rows,2) == 0 y = y-rows/2-1; else y = y-(rows+1)/2; end xp = x*cos(ang) - y*sin(ang); % Rotate axes by specified angle. yp = x*sin(ang) + y*cos(ang); rc = lngth/2; % Set cutoff radius to half the length yp = yp*lngth/width; % Adjust y measure to give appropriate relative width. radius = (xp.^sqrness + yp.^sqrness).^(1/sqrness); % Distort distance metric % by squareness measure. h = 1./(1+(radius./rc).^order); % Butterworth filter h = h./(sum(sum(h))); % and normalise.
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