Source code for galfitools.galout.getNds9

#!/usr/bin/env python3

import os.path
import sys

import numpy as np
from astropy.io import fits
from galfitools.galin.std import GetAxis
from galfitools.galin.std import GetSize
from galfitools.galin.std import GetPmax
from galfitools.galin.std import GetExpTime
from galfitools.galin.std import Ds9ell2Kronell
from galfitools.galin.std import parse_ds9_ellipse
from matplotlib.path import Path


from galfitools.galout.getN import GetN

import matplotlib.pyplot as plt


[docs] def getNDs9( ImageFile, RegFile, maskfile, zeropoint, plate, sky, step=1, output="cowds9.png", dpival=200, plot=False, ): """computes the magnitude inside a DS9 region file to contruct the Curve of Growth Computes the magnitude inside the region defined by ellipse at different radius to compute the Curve of Growth. The ellipse radius is used as a limit for the curve of growth. Parameters ---------- ImageFile : str name of the image file RegFile : str name of the DS9 region file maskfile : str name of the mask image zeropoint : float magnitude zero point plate: float plate scale sky : float sky background in counts step: float increase in radius for the magnitude integration output: plot output Returns ------- mag : float magnitude measured from DS9 region sb: float surface brightness measured from DS9 region exptime : float exposition time from image """ if not os.path.exists(ImageFile): print("image filename does not exist!") sys.exit() if not os.path.exists(RegFile): print("%s: reg filename does not exist!" % (sys.argv[2])) sys.exit() (ncol, nrow) = GetAxis(ImageFile) exptime = GetExpTime(ImageFile) hdu = fits.open(ImageFile) Image = hdu[0].data hdu.close() # removing sky background from image Image = Image - sky v0 = [] v1 = [] v2 = [] v3 = [] v4 = [] v5 = [] tupVerts = [] Pol = [] f1 = open(RegFile, "r") lines = f1.readlines() f1.close() flag = False # reading reg file for raw_line in lines: line = raw_line.split("#", 1)[0].strip() if not line: continue b1 = line.split("(") p = line.split(",") x1 = p[0] if b1[0] == "ellipse": x0 = "ellipse" x2 = x1[8:] flag = True if flag is True: x3 = p[4] x4 = x3[:-2] (obje, xe, ye, lxe, lye, anglee) = parse_ds9_ellipse(p) v0.append(obje) v1.append(xe) v2.append(ye) v3.append(lxe) v4.append(lye) v5.append(anglee) flag = False obj = np.array(v0) xpos = np.array(v1) ypos = np.array(v2) rx = np.array(v3) ry = np.array(v4) angle = np.array(v5) Pol = np.array(Pol) radFlux = 0 Ntot = 0 if (maskfile == "none") or (maskfile == "None"): maskfile = None # mask file if maskfile: errmsg = "file {} does not exist".format(maskfile) assert os.path.isfile(maskfile), errmsg hdu2 = fits.open(maskfile) maskimage = hdu2[0].data maskb = np.array(maskimage, dtype=bool) invmask = np.logical_not(maskb) invmask = invmask * 1 Image = Image * invmask hdu2.close() for idx, item in enumerate(obj): # get Flux if obj[idx] == "ellipse": ellFlux, rad, Nell = FluxEllipStep( Image, xpos[idx], ypos[idx], rx[idx], ry[idx], angle[idx], ncol, nrow, step=step, ) radFlux = radFlux + ellFlux Ntot = Ntot + Nell totFlux = radFlux[-1] fractionsa = np.arange(0.1, 0.55, 0.05) fractionsb = np.arange(0.55, 1, 0.05) fractions = np.concatenate( (fractionsa, fractionsb) ) # list containing the fraction of light target_fluxes = fractions * totFlux r_frac = np.interp(target_fluxes, radFlux, rad) print(f"R50: {r_frac[8]}, R80:{r_frac[14]}, R90:{r_frac[16]} ") mag = -2.5 * np.log10(radFlux / exptime) + zeropoint totmag = mag[-1] # estimating sersic indexs EffRad = r_frac[8] R = np.delete(r_frac, 8) F = np.delete(fractions, 8) ns = GetN().GalNs(EffRad, R, F) # plot: if plot: plt.clf() plt.plot(F, ns) plt.grid(True) plt.minorticks_on() plt.xlabel("Fraction of light ") plt.ylabel("Sersic index") plt.savefig(output, dpi=dpival) return totmag, exptime, np.mean(ns), np.std(ns)
[docs] def FluxEllipStep(Image, xpos, ypos, rx, ry, angle, ncol, nrow, step=1): """Gets the flux from an DS9 region ellipse at diffent radius in an image""" xx, yy, Rkron, theta, e = Ds9ell2Kronell(xpos, ypos, rx, ry, angle) Flux = np.array([]) N = 0 mask = np.array([]) # mask is already used in Image R = np.arange(1, Rkron + step, step) for r in R: (xmin, xmax, ymin, ymax) = GetSize(xx, yy, r, theta, e, ncol, nrow) xpeak, ypeak = GetPmax(Image, mask, xmin, xmax, ymin, ymax) # flux, N = FluxKron(Image, xx, yy, r, theta, e, xmin, xmax, ymin, ymax) flux, N = FluxKron(Image, xpeak, ypeak, r, theta, e, xmin, xmax, ymin, ymax) Flux = np.append(Flux, flux) return Flux, R, N
[docs] def FluxPolygon(Image, tupVerts, ncol, nrow): """Gets the flux from a DS9 region polygon in an image""" x, y = np.meshgrid( np.arange(ncol), np.arange(nrow) ) # make a canvas with coordinates x, y = x.flatten(), y.flatten() points = np.vstack((x, y)).T p = Path(tupVerts) # make a polygon grid = p.contains_points(points) mask = grid.reshape(nrow, ncol) # now you have a mask with points inside a polygon flux = Image[mask].sum() n_pix = np.count_nonzero(mask) return flux, n_pix
[docs] def FluxBox(Image, xpos, ypos, rx, ry, angle, ncol, nrow): """Gets the flux from a DS9 region box in an image""" anglerad = angle * np.pi / 180 beta = np.pi / 2 - anglerad lx = (rx / 2) * np.cos(anglerad) - (ry / 2) * np.cos(beta) lx2 = (rx / 2) * np.cos(anglerad) + (ry / 2) * np.cos(beta) ly = (rx / 2) * np.sin(anglerad) + (ry / 2) * np.sin(beta) ly2 = (rx / 2) * np.sin(anglerad) - (ry / 2) * np.sin(beta) v1x = round(xpos - lx) v1y = round(ypos - ly) v2x = round(xpos - lx2) v2y = round(ypos - ly2) v3x = round(xpos + lx) v3y = round(ypos + ly) v4x = round(xpos + lx2) v4y = round(ypos + ly2) Verts = [(v1x, v1y), (v2x, v2y), (v3x, v3y), (v4x, v4y)] x, y = np.meshgrid( np.arange(ncol), np.arange(nrow) ) # make a canvas with coordinates x, y = x.flatten(), y.flatten() points = np.vstack((x, y)).T p = Path(Verts) # make a polygon grid = p.contains_points(points) mask = grid.reshape(nrow, ncol) # now you have a mask with points inside a polygon flux = Image[mask].sum() n_pix = np.count_nonzero(mask) return flux, n_pix
[docs] def FluxKron(imagemat, x, y, R, theta, ell, xmin, xmax, ymin, ymax): """This subroutine obtain the flux from a Kron ellipse delimited by box defined by: xmin, xmax, ymin, ymax """ xmin = int(xmin) xmax = int(xmax) ymin = int(ymin) ymax = int(ymax) q = 1 - ell bim = q * R theta = theta * np.pi / 180 # Rads!!! ypos, xpos = np.mgrid[ymin - 1 : ymax + 1, xmin - 1 : xmax + 1] dx = xpos - x dy = ypos - y landa = np.arctan2(dy, dx) mask = landa < 0 if mask.any(): landa[mask] = landa[mask] + 2 * np.pi landa = landa - theta angle = np.arctan2(np.sin(landa) / bim, np.cos(landa) / R) xell = x + R * np.cos(angle) * np.cos(theta) - bim * np.sin(angle) * np.sin(theta) yell = y + R * np.cos(angle) * np.sin(theta) + bim * np.sin(angle) * np.cos(theta) dell = np.sqrt((xell - x) ** 2 + (yell - y) ** 2) dist = np.sqrt(dx**2 + dy**2) mask = dist <= dell flux = imagemat[ypos[mask], xpos[mask]].sum() n_pix = np.count_nonzero(mask) return flux, n_pix
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