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Mink, D. J. & Kurtz, M. J. 2001, in ASP Conf. Ser., Vol. 238, Astronomical Data Analysis Software and Systems X, eds. F. R. Harnden, Jr., F. A. Primini, & H. E. Payne (San Francisco: ASP), 491
SVDFIT: An IRAF Task for Eigenvector Sky Subtraction
Douglas J. Mink and Michael J. Kurtz
Harvard-Smithsonian Center for Astrophysics
Abstract:
A new method has been developed for estimating and removing the spectrum
of the sky from deep spectroscopic observations. This method does not rely on
simultaneous measurement of the sky spectrum with the object spectrum.
The technique is based on the iterative subtraction of continuum estimates
and eigenvector sky models derived from singular value decompositions of
sky spectra and sky spectra residuals. IRAF tasks have been developed to
implement this technique. Using simulated data derived from small-telescope
observations, we demonstrate that the method is effective for faint
objects on large telescopes.
Multi-fiber spectrograph apertures are too small to return simultaneous sky
spectra for each fiber, so the sky contribution which is removed from the
observed object+sky is not exactly what was observed by that fiber.
The current solution is to aim some fibers at blank sky and subtract them
from the all of the object+sky spectra, using the closest sky or a mean
image sky and fitting it in some way, such as by matching the OI line
at 5577 Angstroms.
In a previous paper (Kurtz & Mink 2000), we described a way to model
the night sky by decomposing a set of observed night sky spectra into
orthogonal eigenvectors using singular value decomposition. A subset
of these eigenvectors is then fit to the object+sky spectra and the fit
removed, leaving residual object spectra. This is made easier by the
fact that for redshift work, any continuum signal is removed anyway, as
only the positions and shapes of absorption and emission lines are needed.
This paper describes the software package we developed to carry out the work.
Because software written as part of the RVSAO package (Kurtz & Mink 1998)
already did much of the work of dealing with spectra, we adapted that and
produced a new IRAF package, SVDFIT. The code was written in SPP to take
advantage of many existing useful subroutines, though we experimented with
various numbers of iterations using CL scripts and simpler SPP tasks.
svdprep is an SPP task, based on RVSAO's sumspec task,
which rebins spectra to a common dispersion, with
additional processing at the same time. Specific portions of the
spectra, such as the brightest night sky lines, may be removed, as may a
continuum fit using the same continuum removal subroutines as in RVSAO.
Spectra may be normalized to their mean values so they have a common
range of values, and stacked into a single two-dimensional file for
further processing by svdvec or svdres .
The spectra may also be redshifted to a common radial velocity, though
this feature isn't used for sky subtraction.
svdvec is a Fortran program, called by IRAF as a foreign task, which
decomposes an array of spectra, such as that created by svdprep , into
eigenvectors using Singular Value Decomposition. An array of eigenvector
spectra with the same dispersion is returned.
svdres is an SPP task which fits a set of eigenvectors to a
spectrum, stacked spectra, or a list of spectra, returning the residuals
as spectra in the same format as input. The processing features of
svdprep are included in
svdres , so it can be run as a single task on unrebinned spectra.
svdres2 is a modification of svdres to fit two sets of eigenvectors to
a spectrum, removing and optional continuum in between, returning the final
residuals, which may be sky-subtracted spectra. This avoids a lot of I/O
and more easily parameterizes the entire two-pass process.
Sky spectra from long exposures on moonless nights were rebinned using the
svdprep task to make an array of spectra
with identical dispersion. Before rebinning each spectrum, the brightest
night sky lines (OI at 5577, 6300, and 6363 Angstroms and Na at 5890
Angstroms) were replaced by interpolated continuum, and the entire
continuum signal was removed. We assume that any spectral features on
these bright lines would have been overwhelmed by the Poisson noise in
a long-exposure sky spectrum.
Eigenvectors for these spectra were then computed using svdvec .
Any singular valued decomposition
program could be used. Figure 1 shows the first two eigenvectors.
Figure 1:
First and second eigenvectors of the night sky after major lines
and continuum have been removed.
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Major sky spectrum features are then removed by fitting the first two
eigenvectors--3 or 4 might be OK, too--and removing the fit from the array
of spectra using svdres .
Using svdprep , the continuum is removed from the residual spectra.
It turns out that many of the eigenvectors in the first pass account for
night to night sky continuum variation on a scale smaller by the sky
spectrum signal. Removing this spectrum by spectrum leaves only sky
and object spectrum features.
We again compute eigenvectors for the array of residual spectra using
svdvec .
Fitting the first 7-10 of these eigenvectors using svdres
removes the rest of
the sky features from our object+sky spectrum. Figure 2 shows the first
seven eigenvectors.
Figure 2:
Next seven eigenvectors of the night sky after first two eigenvectors
and second continuum have been removed.
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The svdres2 task fits and removes night sky eigenspectra from
observed object+sky spectra. Figure 3 shows the process from bottom to top:
Figure 3:
Removal of the night sky contribution to an object spectrum using
svdres2.
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- Original spectrum.
- Remove continuum and brightest night sky lines from spectrum and
rebin spectrum to match dispersion of eigenspectra.
- Remove major sky spectrum features by fitting first two eigenvectors
and remove the fit sky from the spectrum.
- Remove the continuum from the residual spectrum.
- Fit the first seven second pass eigenspectra and remove the sky spectrum
thus fit to leave a spectrum of the observed object, which may then be
run through RVSAO to get a redshift.
For the current status of this package, access to source code, additional
documentation, and examples,
see http://tdc-www.harvard.edu/iraf/svdfit/.
References
Kurtz, Michael J. & Mink, Douglas J. 1998, PASP, 110, 934
Kurtz, Michael J. & Mink, Douglas J. 2000, ApJ, 533, L183
© Copyright 2001 Astronomical Society of the Pacific, 390 Ashton Avenue, San Francisco, California 94112, USA
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