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5. Uncertainties from background subtraction

There are several ways to subtract the background emission from the (source+background) emission obtained by pointing on target.


Table 5: Summary of point source photometry methods
Method statistical systematic photometric
  error error bias
chopping ${\sqrt 2}{\Delta}a$ ${\Delta}R_{def}$ ${\Delta}C, {\Delta}V, {\Delta}f_{psf,array}$
nodding ${\sqrt 2}{\Delta}a$ ${\Delta}S_{on}$ ${\Delta}f_{psf,array}$
minimaps ${\sqrt 2}{\Delta}a/{\sqrt N}$ ${\Delta}S_{on}$  
mapping ${\Delta}a/{\sqrt N}$ ${\Delta}S_{on}$ ${\Delta}{\Omega}_{eff}$
P32 maps ${\Delta}a/{\sqrt N}$ ${\Delta}S_{on}$ ${\Delta}C$, ${\Delta}{\Omega}_{eff}$
on/off pointing ${\sqrt 2}{\Delta}a$ ${\Delta}S_{on}$, ${\Delta}S_{off}$ ${\Delta}f_{psf,array}$


Table 6: explanation symbols:
Symbol description
${\Delta}a$ statistical error for one pixel assuming about
  the same error at different pixels and pointings
N number of pixels that covered the source
${\Delta}C$ uncertainty the signal loss correction for chopped measurements
${\Delta}V$ chopper offset or vignetting uncertainty
${\Delta}R$ uncertainty in responsivity due to statistical uncertainty
  in FCS signal
${\Delta}R_{aper}$ uncertainty in responsivity due to non-standard
  aperture for FCS measurement
${\Delta}R_{def}$ uncertainty in the default responsivity
${\Delta}R_{lin}$ uncertainty in responsivity due to responsivity non-linearities
${\Delta}S_n$ systematic error of AOTn propagating from SPD
${\Delta}R_{trans}$ uncertainty due to responsivity transients
${\Delta}{\Omega}_{eff}$ error in the effective solid angle
${\Delta}f_{psf,array}$ error in the point spread function factor for the whole array
${\Delta}f_{psf}$ error in fpsf for non-standard apertures


next up previous contents
Next: Bibliography Up: ISOPHOT Error Budgets: Derive_SPD Previous: 4.2 Responsivity non-linearities
ISOPHOT Error Budgets: Derive_SPD Processing Steps, Version 1.0, SAI/98-091/Dc