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IRAC Instrument Handbook - IRSA - California Institute of Technology

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<strong>IRAC</strong> <strong>Instrument</strong> <strong>Handbook</strong><br />

source effective gain is slightly different from the point source effective gain. <strong>IRAC</strong> point source<br />

photometry then requires a correction for the effective gain change between extended and point sources.<br />

Second, the spectrum <strong>of</strong> the zodiacal background peaks redward <strong>of</strong> the <strong>IRAC</strong> filters. The vast majority <strong>of</strong><br />

objects seen by <strong>IRAC</strong> are not like this. Many have spectral energy distributions in the <strong>IRAC</strong> filters more<br />

closely resembling stars. Stars (and many galaxies) have color temperatures that are fairly high, and peak<br />

blueward <strong>of</strong> the <strong>IRAC</strong> filters. Generally speaking, for these objects the <strong>IRAC</strong> filters are well on the<br />

Rayleigh-Jeans side <strong>of</strong> the blackbody spectrum. <strong>IRAC</strong> photometry <strong>of</strong> warmer sources then requires a<br />

correction for the spectral slope change between the zodiacal light and Rayleigh-Jeans spectra.<br />

Lastly, there is a variation in the effective filter bandpass <strong>of</strong> <strong>IRAC</strong> as a function <strong>of</strong> angle <strong>of</strong> incidence,<br />

which in turn depends on the exact position <strong>of</strong> an object on the array (Quijada et al. 2004, [21]). As a<br />

result <strong>of</strong> this, all objects in the <strong>IRAC</strong> field <strong>of</strong> view need to be corrected based on their location on the<br />

array.<br />

All three <strong>of</strong> these effects can be directly measured and a correction derived. Stars (Rayleigh-Jeans, point<br />

sources) were sampled at many different locations on the array, and their flux was measured from the<br />

(C)BCD images (see Chapter 6 for the definition <strong>of</strong> the various types <strong>of</strong> data, including BCD and CBCD).<br />

The systematic variations in their measured fluxes were used to derive the corrections. The amplitude <strong>of</strong><br />

this effect is sizeable. It may reach 10% peak-to-peak, depending on the detector array. This is larger than<br />

any other source <strong>of</strong> uncertainty in <strong>IRAC</strong> calibration. For well-dithered data, experiments have shown that<br />

this effect tends to average out so that the amplitude <strong>of</strong> the effect is very small (less than 1%). However,<br />

depending on the exact details <strong>of</strong> mapping and dithering, it is not uncommon to have small areas <strong>of</strong> data<br />

where the mean correction approaches the full 10%.<br />

Correction images may be downloaded from <strong>IRAC</strong> instrument web pages. Users should note the<br />

following:<br />

• The correction images are oriented so that they apply multiplicatively to the (C)BCD images.<br />

Among other things, the channel 1 and 2 arrays are flipped around their vertical axis during the<br />

reduction by the BCD pipeline, hence these images cannot be directly applied to the raw data.<br />

• The correction images are for compact, or point-like sources.<br />

• The correction images are for a Rayleigh-Jeans (stellar, Vega-like) spectrum. Spectral indices<br />

differing from this will have different corrections. Generally, most <strong>IRAC</strong> objects have spectral<br />

slopes that are bracketed by the two extremes <strong>of</strong> the red zodiacal spectrum and the blue stellar<br />

spectrum, so the corrections will lie between zero and that in the correction image.<br />

• Note that the existing flatfield flattens the zodiacal background. After correction, although the<br />

point sources may be correctly measured, the background will no longer be flat.<br />

To apply the correction from these images to photometry on a single (C)BCD image, a) perform<br />

photometry on your (C)BCD image, b) measure the value from the correction images at the central pixel<br />

<strong>of</strong> your target for which you are performing photometry, c) multiply your photometrical flux<br />

measurement by the measured correction value for the central pixel <strong>of</strong> your target to obtain a corrected<br />

Calibration 43 Array Location-Dependent<br />

Photometric Corrections for<br />

Compact Sources with Stellar<br />

Spectral Slopes

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