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eso-midas-doc-17FEBpl1.2-3.mga7.i586.rpm

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<H3><A NAME="SECTION003511300000000000000">
<TT>TESTTA/CCD</TT></A>
</H3>
   The command does a series of tests on a catalogue of flat frames.
   The flat fields in the catalogue should be grouped in pairs with
   the same exposure time. Most ideally, one should be of two groups of 
   the order of 8 frames each - the first with increasing exposure
   times and the second with decreasing exposure times, interleaved 
   with those of the first group. In this way, trends observed in the
   CCD response that are probably caused by the effect of temperature 
   variations on the light source can be rejected.

<P>
The command requires a value for the mean bias level and the 
   standard deviation in the keywords <TT>BIASMEAN</TT> and <TT>BIASSIGM</TT> 
   to be filled and hence should be executed after the command 
   <TT>TESTB/CCD</TT>. If no value or the value zero is found no bias 
   offset will be subtracted. 

<P>
The whole test is split in three smaller tests, commands <TT>TESTT1/CCD</TT>
   to <TT>TESTT3/CCD</TT> that do the following:
   <DL COMPACT>
<DT>1.
<DD>Test T1: Creation of the transfer/linearity table.
The table will contain 5 columns: column 1 for the exposure 
                 time of the first of each sets (frames 1) (label :Exp_tim1);
                 column 2 the exposure time of the second frames (frames 2) 
                 (:Exp_tim2); column 3 the median pixel intensities over the 
                 selected frame sections in frames 1 (:Med_cnt1); column 4 
                 the median pixel intensities over the selected area in
                 frames 2 (:Med_cnt2) ; column 5 the variance of the 
                 difference of the frames 1 and 2 (:Variance). 
    <DT>2.
<DD>Test T2: Determination of linearity curve and the shutter error and 
                 the shutter offset.
                 Entries in the linearity table not fullfilling the selection
                 criteria will now be selected out. From the remaining
                 entries in the table a linear fit is done to determine the 
                 linearity curve for frames 1 and 2 and the shutter error.
                 Using the linearity data the fractional count rates are 
                 plotted against the median counts, applying a shutter offset 
                 in the measured exposure times. The real shutter offset is 
                 determined by the value for which the fit give the minimum
                 mean residual.
    <DT>3.
<DD>Test T3: Determination of the transfer curve.
                 From the selected entries of the table a linear regression
                 analysis is done to determine the analog to digital 
                 conversion factor and the electronic readout noise. The 
                 readout noise is determined by the inverse of the slope  
                 between the median and the variance multiplied by the sigma
                 of the bias (determined by TESTBA/CCD OR TESTB5/CCD and 
                 stored in keyword BIASSIGM).
    </DL>
<P>
The complete command produces:
   <UL>
<LI>A table containing the exposure time of the first of each 
          sets (frames 1); the exposure time of the second frames 
          (frames 2); the median pixel intensities over the selected 
          frame sections in frames 1; the median pixel intensities 
          over the selected area in frames 2; the variance of the 
          difference of the frames 1 and 2
<LI>Two linearity curves, expressed as count rate versus true 
          exposure time. The mechanical shutter delay is determined 
          either by linear extrapolation of the normal linearity curve
          (observed counts versus exposure time), thus assuming the 
          response of the CCD is linear, or by adjusting the exposure 
          times such that the count rate curve is closest to a
          straight line, thus allowing for a first-order nonlinearity 
          in the response of the CCD.
<LI>A transfer curve (Janesick et al., 1987) generated
          for any window onto the images obtained.
   </UL>   The linearity and the transfer curves may be generated for
   any section of the images.

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