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📄 daoerf.pro

📁 basic median filter simulation
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pro daoerf,x,y,a,f,pder	;DAOphot ERRor function;+; NAME:;	DAOERF; PURPOSE:         ;	Calulates the intensity, and derivatives, of a 2-d Gaussian PSF; EXPLANATION:;	Corrects for the finite size of a pixel by integrating the Gaussian;	over the size of the pixel.    Used in the IDL-DAOPHOT sequence.   ;; CALLING SEQUENCE:;	DAOERF, XIN, YIN, A, F, [ PDER ] ;; INPUTS:;	XIN - input scalar, vector or array, giving X coordinate values;	YIN - input scalar, vector or array, giving Y coordinate values, must ;		have same number of elements as XIN.;	A - 5 element parameter array describing the Gaussian;		A(0) - peak intensity;		A(1) - X position of peak intensity (centroid);		A(2) - Y position of peak intensity (centroid);		A(3) - X sigma of the gaussian (=FWHM/2.345)         ;		A(4) - Y sigma of gaussian;; OUTPUTS:;	F - array containing value of the function at each (XIN,YIN) ;	    The number of output elements in F and PDER is identical with;		the number of elements in X and Y;; OPTIONAL OUTPUTS:;	PDER - 2 dimensional array of size (NPTS,5) giving the analytic;		derivative at each value of F with respect to each parameter A.;; REVISION HISTORY:;	Written: W. Landsman                October, 1987;	Converted to IDL V5.0   W. Landsman   September 1997;- norm = 2.506628275		;norm = sqrt(2*!pi) npts = N_elements(x)  u2 = (x[*] - a[1] + 0.5)/a[3] & u1 = (x[*] - a[1] - 0.5)/a[3] v2 = (y[*] - a[2] + 0.5)/a[4] & v1 = (y[*] - a[2] - 0.5)/a[4] fx = norm*a[3]*(gaussint(u2) - gaussint(u1)) fy = norm*a[4]*(gaussint(v2) - gaussint(v1)) f =  a[0]*fx*fy if N_params() le 4 then return		;Need partial derivatives ? pder = fltarr(npts,5) pder[0,0] = fx*fy uplus = exp(-0.5*u2^2) & uminus = exp(-0.5*u1^2) pder[0,1] = a[0]*fy*(-uplus + uminus) vplus = exp(-0.5*v2^2) & vminus = exp(-0.5*v1^2) pder[0,2] = a[0]*fx*(-vplus + vminus) pder[0,3] = a[0]*fy*(fx/a[3] + u1*uminus - u2*uplus) pder[0,4] = a[0]*fx*(fy/a[4] + v1*vminus - v2*vplus) return end

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