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<H1><A NAME="SECTION002600000000000000000">&#160;</A> 
<A NAME="app:ces">&#160;</A>
<BR>
CES
</H1>

<P>
The reduction of CES spectra is, especially for point sources, very 
straightforward, and the general instructions given in Chapter 6 for 
the standard reduction of spectra are fully adequate. The following 
merely adds a few instrument specific details and hints. 

<P>
<DL>
<DD><P>
<DT><STRONG>Cameras:&nbsp;</STRONG>
<DD>Except where noted otherwise, the reduction of data 
obtained with the Short or the Long Camera is exactly the same. 

<P>
<DT><STRONG>Detectors:&nbsp;</STRONG>
<DD>As far as the data reduction goes, the main difference 
between Reticon and CCD is the data format. Since the Reticon is a 
one-dimensional array, no attention has to (can) be paid to the extraction 
of the object spectra. The data acquisition system used with the Reticon 
permits multiple exposures to be combined into a pseudo two-dimensional 
spectrum. For operations on such data, all commands which work on image 
rows are useful, e.g., <TT>COMPUTE/ROW, AVERAGE/ROW</TT> or also 
<TT>EXTRACT/IMAGE</TT>. 

<P>
<DT><STRONG>Blemishes, etc.:&nbsp;</STRONG>
<DD>&nbsp;
<UL>
<LI>
In many echelle orders a prominent ghost appears which, with some bad luck, 
may sit right on top of the object spectrum. It cannot be `flatfielded away' 
or otherwise corrected.
<LI>
The first 10-15% (in wavelength) of most spectra suffer from vignetting 
which divison by a flatfield may even enhance rather than remove. The most 
successful way of correcting it is with a flatfield standard star (see item 
flatfielding below).
<LI>
Reticon data suffer from a periodic ripple which flatfielding does not 
always remove adequately. For the `normal' 4- or 8-pixel ripple, the 
command <TT>FILTER/RIPPLE</TT> can be tried. However, occasionally, also 
very weird periods occur which can be identified in a Fourier transform 
(see the various <TT>FFT/</TT> commands). Spikes in the real part of the 
Fourier transform can be removed with the interactive command 
<TT>MODIFY/GCURSOR</TT> before the data is transformed back to the 
original pixel space. Alternatively, <TT>FILTER/RIPPLE</TT> can be used 
once the period is known. <I>Note</I> that these corrections have to be 
done <I>prior</I> to any rebinning (wavelength calibration in particular)!
<LI>
The dome flatfield lamp has an emission line at 670.7 nm, apparently due to 
lithium. Other deviations from a pure continuum are not known, but you may 
wish to watch for them (this advice applies also to the `internal' FF lamp).
<LI>Some of the strongest absorption lines appear not only in 
stellar but occasionally also in flatfield exposures! 
</UL>
<P>
<DT><STRONG>Background determination:&nbsp;</STRONG>
<DD>For Reticon data, separate observations 
are required. On CCD spectra, the various background components (bias, 
scattered light, ghosts, sky, etc.) can usually be estimated from the 
signal on either side of the object spectrum. 

<P>
Unless you are sure that features in the background spectra are significant, 
only subtract the mean value as number or a strongly smoothed background 
spectrum in order not to add noise to your object spectra. 

<P>
<DT><STRONG>Flatfielding:&nbsp;</STRONG>
<DD>&nbsp;
<DL>
<DT><STRONG>`Internal' FF lamp</STRONG>
<DD>is perfect (apart from vignetting, see above) 
for the Reticon and usually fully adequate for CCD spectra over most 
of the wavelength range accessible in the blue pass of the CES. In the red, 
the phases of the fringes in flatfield and object spectra may be so 
different that division by such a `flatfield' only makes things much worse. 
<P>
<DT><STRONG>Dome flats:&nbsp;</STRONG>
<DD>Observers have reported that the position of fringes may 
depend slightly on telescope position. 

<P>
<DT><STRONG>Bright stars</STRONG>
<DD>without disturbing spectral features and <I>if observed 
sufficiently close to the target in both position and time</I>, may be used for 
three purposes:

<P>
<DL>
<DD><P>
<DT><STRONG>High spatial frequencies:&nbsp;</STRONG>
<DD>For this application, the spectrum of the 
flatfield star must have been trailed so that its well exposed part 
(along the spatial axis) fully covers the relevant positions of object 
spectra. Division of the object spectrum by the standard spectrum (both 
assumed bias corrected) will also take care of low spatial frequencies and, 
perhaps, telluric features as described below. 

<P>
<DT><STRONG>Low spatial frequencies:&nbsp;</STRONG>
<DD>Command <TT>NORMALIZE/SPECTRUM</TT> can be 
used to obtain an approximation to the continuum of the comparison star. 
Division of this curve into the extracted target spectra will be useful 
in correcting for vignetting problems and other residual curvatures 
(echelle ripple) of the flatfielded spectra. 

<P>
<DT><STRONG>Telluric lines</STRONG>
<DD>can, with some luck, be removed by dividing 
the extracted object spectrum by a suitably normalised extracted flatfield 
star spectrum. Wherever possible, this should be done prior to wavelength 
calibration. 

<P>
</DL>
<P>
</DL>
<P>
<DT><STRONG>Wavelength calibration:&nbsp;</STRONG>
<DD>If you have to be worried about artifacts introduced by the non-linear 
rebinning, try to be innovative and do not rebin your data at all! If this 
is not practical, the following details should be considered: 

<P>
<UL>
<LI>
For high precision, always flatfield your arc spectra.
<LI>
Almost the only relevant comparison source is a thorium lamp. Do not use the 
argon lines; the lamp contains argon only to start the gas discharge process.
<LI>
By far the best laboratory wavelengths are those by Palmer and Engleman (1983). 
Their list is availabe as MIDAS table <TT>TH</TT> in directory <TT>MID_ARC</TT>. 
Copy this table to your MID_WORK, use <TT>SELECT/TAB</TT> on column :WAVE 
and <TT>COPY/TT</TT> to reduce the size of the table to the range in wavelength 
of your spectra, then delete the first copy to recover disk space.
<LI>
The information given in the descriptor <TT>O_COM</TT> about the wavelength 
(i.e., `CRVALX') of the central pixel (i.e., `CRPIXX') and the mean channel 
width (i.e., `CDELTX') usually is extremely reliable and therefore very 
useful in the interactive part of identifying the comparison lines.
<LI>
Select the threshold in the line searching step so that about 10-25 lines 
are detected. (As a rule of thumb, it is for normally exposed arc spectra 
both necessary and sufficient to use all lines which in column :INTENSITY 
of table <TT>TH</TT> are listed with a laboratory strength of about 3 units 
or more.) Only the <TT>GAUSSIAN</TT> option in command <TT>SEARCH/LINE</TT> 
will give useful line positions.
<LI>
Identify (<TT>IDENTIFY/LINE</TT>) about five lines interactively; they should be 
well distributed over the wavelength range you are interested in.
<LI>Always start with a parabola for the approximation of the dispersion 
curve (<TT>CALIBRATE/WAVE</TT>), never user polynomials with degree &gt; 3.
<LI>
For normally exposed arc spectra, the automatic identification should 
identify most of the lines which in table <TT>TH</TT> are listed (column 
:INTENSITY) with a laboratory strength of 3 units or more (but, of course, 
reject blends).
<LI>
With the Long Camera, the rms scatter of the computed wavelengths about a 
fitted second-order polynomial would usually be 1-2 10<SUP>-4</SUP> nm (if not 
better). In spectra taken with the Short Camera, the corresponding value 
may be about two times higher.
<LI>
Rebin your spectra to a step in wavelength which is at least two times 
smaller than the detector pixel width.
<LI>
For the rebinning of such very high resolution spectra it is important 
that the descriptors <TT>START</TT> and <TT>STEP</TT> and the relevant variables 
of programs are of double precision (often applies also to the subsequent 
analysis of the calibrated spectra). If in doubt or in order to check 
possible problems, suppress the leading two digits from the laboratory 
wavelengths (e.g., <TT>COMPUTE/TABLE</TT>) and later re-introduce them in 
descriptor <TT>START</TT> of the calibrated spectra. 
</UL>.
<DT><STRONG>Flux calibration</STRONG>
<DD>is not possible for CES spectra unless you 
managed to observe a standard star with flux data that is extremely well 
sampled in wavelength. 
</DL>
<P>

=01  =11 =1995  

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<ADDRESS>
<I>Petra Nass</I>
<BR><I>1999-06-15</I>
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