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18.2 Photometric Calibrations

Being above the atmosphere, NICMOS is not forced to adopt filter bandpasses like instruments used at ground-based observatories, but instead it has filters constrained by anticipated scientific demands. Thus in practice NICMOS does not have filters matched to any of the ground-based photometric bands. Obtaining photometric calibrations for NICMOS data is discussed in this section; cases of continuum sources, emission lines, and grism spectra will be presented.

18.2.1 Units for NICMOS Photometry

Given the multitude of units and systems that have been used for infrared (IR) photometry (magnitudes, Jy, W m-2 µm-1, erg sec-1 cm-2 µm-1, etc.) and given the lack of a standard for ground-based IR filters, NICMOS has adopted the IRAS approach, where the calibrated data were presented in Janskys (Jy), or Jy arcsec-2 for surface brightness data. Details on how to transform different sets of units can be found in Chapter 12 of the NICMOS Instrument Handbook or obtained using the Unit Conversion Program in the NICMOS WWW software tools page.

18.2.2 Fluxes and Magnitude Zeropoints

The NICMOS calibration pipeline provides two photometric parameters for the conversion of countrates into fluxes. These parameters are found in the keywords PHOTFNU and PHOTFLAM in the header of the calibrated image. PHOTFNU is given in units of Jy sec DN-1 and PHOTFLAM in units of ergs cm-2 Å-1 DN-1. Because NICMOS calibrated data are given in countrate, i.e., DN sec-1, the countrate to flux conversion is simply achieved by multiplying the countrate by the PHOTFNU or PHOTFLAM value, depending on which units are desired for the final calibrated image.

A list of current PHOTFNU and PHOTFLAM values for all available filters are given in Table 18.1 through Table 18.3. These values are the result of the on-orbit SMOV photometric characterization and are preliminary. The SMOV photometric characterization used a small subset of filters for each of the cameras; a full calibration of NICMOS photometric performance as a function of wavelength is not available yet. Our best estimates indicate that the values listed in the tables have uncertainties at the 10-15% level, on average. A complete characterization of NICMOS photometric performance will be obtained as part of the Cycle 7 calibration program and the PHOTFNU and PHOTFLAM values will then be updated. The revised photometric table will then be posted on the NICMOS WWW pages.

In the header of your calibrated images, there are three additional photometric parameters that characterize the filter used for the observation (PHOTPLAM and PHOTBW) and provide the ST magnitude zero point (PHOTZPT). PHOTPLAM gives the value of the pivot wavelength of the filter in Angstroms. This wavelength is source-independent and is the wavelength for which:

where c is the speed of light in vacuum. PHOTBW gives the rms band of the filter in Angstroms (see the Synphot User's Guide for a detailed definition of both parameters).

The magnitude of an object can be determined in the ST system (e.g., based on a constant flux per unit wavelength) using the photometric zero-point keyword PHOTZPT (= -21.1) simply by:

where CR is the count rate in units of DN sec-1. On the other hand, the magnitude in Oke's AB system (e.g., based on a constant flux per unit frequency) is obtained by applying the following expression:

Zeropoints for magnitudes based on the Vega system are reported in the last column of Table 18.1 through Table 18.3 in units of Jy. The zeropoints for the NICMOS bandpasses are derived from the reference spectrum of Vega generated at the STScI (Colina, Bohlin & Castelli 1996, ISR CAL/SCS-008), assuming Vega has a magnitude equal to 0.02 in all NICMOS bandpasses, as per the calibration of Campins et al. (1985, AJ, 90, 896). The reference spectrum has been multiplied by a factor 1.05 to correct for the 5% discrepancy between the model and the near infrared measurements. The conversion from count rates to magnitudes in the Vega system is given by the standard formula:

Details about plans to define an HST JHK system and compute the photometric transformations to ground-based systems are given in "Magnitudes and Photometric Systems Transformations" on page 18-8.


NIC1 Photometry

Spectral Element

PHOTFLAM

(erg cm-2 A-1 DN-1)

PHOTNU

(Jy sec DN-1)

ZP(Vega)

(Jy)

F090M

5.349E-18

1.459E-5

2305.9

F095N

7.634E-17

2.316E-4

1854.1

F097N

6.163E-17

1.941E-4

2372.0

F108N

3.614E-17

1.411E-4

2011.8

F110M

1.739E-18

7.051E-6

1947.2

F110W

6.379E-19

2.713E-6

1897.0

F113N

2.922E-17

1.244E-4

1890.9

F140W

2.253E-19

1.558E-6

1395.4

F145M

9.020E-19

6.376E-6

1278.9

F160W

3.266E-19

2.814E-6

1111.6

F164N

7.323E-18

6.618E-5

1018

F165M

6.120E-19

5.551E-6

1032.5

F166N

6.975E-18

6.416E-5

1080.1

F170M

5.306E-19

5.156E-6

1011.1

F187N

5.051E-18

5.922E-5

826.6

F190N

4.842E-18

5.822E-5

861.5

POL0S

1.171E-18

4.392E-6

2027.9

POL120S

1.171E-18

4.392E-6

2027.9

POL240S

1.171E-18

4.392E-6

2027.9



NIC2 Photometry

Spectral Element

PHOTFLAM

(erg cm-2 A-1 DN-1)

PHOTNU

(Jy sec DN-1)

ZP(Vega)

(Jy)

F110W

5.626E-19

2.390E-6

1898.3

F160W

2.939E-19

2.529E-6

1113.0

F165M

5.484E-19

4.990E-6

1051.1

F171M

1.232E-18

1.217E-5

995.4

F180M

1.185E-18

1.277E-5

931.5

F187N

4.336E-18

5.079E-5

828.2

F187W

3.858E-19

4.509E-6

873.1

F190N

4.293E-18

5.171E-5

860.6

F204M

5.946E-19

8.217E-6

766.0

F205W

9.167E-20

1.312E-6

752.5

F207M

3.787E-19

5.478E-6

734.6

F212N

2.325E-18

3.490E-5

710.9

F215N

2.493E-18

3.840E-5

690.0

F216N

2.236E-18

3.494E-5

648.1

F222M

3.099E-19

5.086E-6

652.9

F237M

2.329E-19

4.363E-6

584.0

POL0L

3.164E-19

4.225E-6

785.1

POL120L

3.164E-19

4.225E-6

785.1

POL240L

3.164E-19

4.225E-6

785.1



NIC3 Photometry

Spectral Element

PHOTFLAM

(erg cm-2 A-1 DN-1)

PHOTNU

(Jy sec DN-1)

ZP(Vega)

(Jy)

F108N

4.335E-17

1.687E-4

2021.2

F110W

6.794E-19

2.875E-6

1903.9

F113N

3.315E-17

1.408E-4

1894.8

F150W

2.008E-19

1.606E-6

1238.2

F160W

3.462E-19

2.985E-6

1111.1

F164N

7.738E-18

6.993E-5

1032.5

F166N

7.778E-18

7.135E-5

1081.5

F175W

9.150E-20

1.029E-6

971.5

F187N

5.220E-18

6.120E-5

826.6

F190N

4.994E-18

6.015E-5

860.6

F196N

4.227E-18

5.438E-5

809.9

F200N

3.810E-18

5.070E-5

791.1

F212N

2.675E-18

4.016E-5

710.9

F215N

2.854E-18

4.396E-5

689.9

F222M

3.519E-19

5.777E-6

652.8

F240M

2.017E-19

3.865E-6

571.7

G096

1.641E-18

5.560E-6

2138.9

G141

2.614E-19

2.102E-6

1235.5

G206

8.583E-20

1.178E-6

817.9

18.2.3 Photometric Corrections

Differential Photometry

The photometric values provided in the headers are obtained from measurements of standard stars in the central regions of the detectors. Both high frequency (pixel-to-pixel) and low frequency (large-scale structures) sensitivity variations will be corrected using on-orbit flats. Preliminary SMOV differential photometry characterization of NICMOS cameras indicate that residual large scale deviations could amount to ~2%, except in the corners that might be higher. A Cycle 7 calibration program has been designed to measure with a fine grid the photometric deviations from the average as a function of wavelength, for each camera. A correction image might be generated as a product of this program, if measurable deviations are found.

Pixel Centering

As with many other array detectors, the sensitivity of the NICMOS detectors is lower near the edges of the pixels than in their centers. It is as though there were small regions of reduced sensitivity along the intra-pixel boundaries. In practical terms this effect means that for a source whose flux changes rapidly on a size comparable with or smaller than the pixel size, the measured countrate, and therefore flux, will depend on where the center of the source lies with respect to the center of the pixel. Because this position is not known a priori, this effect will introduce some uncertainty in the flux calibration for a point source. This uncertainty will be largest (no more than a few percent, we expect) for NIC3 at short wavelengths, in which the PSF is undersampled. For high precision photometry and to compute the amount of photometric uncertainty in a particular camera and filter combination due to this effect, subpixel dithering is recommended.

PSF Variations

The point spread function (PSF) of the telescope changes with time, and these changes will affect photometry using very small (less than 3-4 pixel radius) apertures. Changes in focus observed on an orbital timescale are due mainly to thermal breathing of the telescope. In addition to this short term PSF variation there is an additional long-term NICMOS component, as the cryogen evaporates and the dewar relaxes. As a result of the stress produced by the solid nitrogen on the instrument, NICMOS detectors have been moving, and keep moving, along the focus direction. The motion of the cameras is monitored twice a month and NICMOS focus updates can be periodically implemented, if required. Although preliminary results from SMOV indicate that the breathing effects on small aperture photometry are below our measurement precision (a few percent), the subject is still under investigation.

Aperture Correction

It is often difficult to measure the total flux of a point source due to the extended wings of the PSF, difraction spikes, and scattered light. Such measurements are particularly difficult in crowded fields where the extended wings of well resolved sources can overlap with each other. An accurate method of measuring the integrated flux in these situations could consist of several steps:

  1. Measure in the image the total counts within a small radius.
  2. Simulate the TinyTim1 PSF for the particular camera-filter combination and position in the detector.
  3. Measure in the simulated PSF image the fraction of total flux within the selected aperture. To obtain the total flux of the source, the countrate then only needs to be multiplied by the PHOTFNU or PHOTFLAM value and by the inverse of the measured fraction obtained in step three above.

    Empirical PSFs could also be used for the above mentioned method. However, there are no plans to obtain PSF profiles for all camera and filter combinations as part of the Cycle 7 calibration plan. Empirical PSFs for the central regions of the detectors can be obtained from the calibrated images obtained for the Cycle 7 absolute photometry (proposal 7691) and photometric monitoring (proposal 7607) programs.

Red Leaks

Many very red targets will be observed with NICMOS at short wavelengths (~1 µm). For these sources the flux at ~2.2-2.5 µm could be orders of magnitude larger than at ~1.0 µm and therefore exceptionally good out-of-band blocking would be required. Pre-launch tests indicated that for very red sources (temperature ~700 K and lower), the photometric errors induced by red leaks might be as large as an order of magnitude in a few filters. The filters for which red leaks might be a problem are: F090M, F095N, F097N, F108N, F110M, F110W, F113N, F187N and F190N. Strategies involving observations in multiple filters to model the source spectral energy distribution are required in these cases. Observations of a very red star will be obtained as part of the Cycle 7 calibration plan and the results will be posted on the Web.

Non-Zero Zeroth Read Correction for Bright Sources

The problem of the non-zero zeroth read for bright sources was discussed in Chapter 17. If a non-zero zeroth read is present, corrections for the detector's non linear response may not have been taken into proper account by the current version of the pipeline (as of August 1997). It is advisable to reprocess the data with the most recent version of the calibration software (at the time of this writing, early August 1997, the software modification for calnica that should remove the problem in the pipeline is under testing; data processed after the new software is installed in the pipeline should be free of the non-zero zero read problem).

18.2.4 Magnitudes and Photometric Systems Transformations

As previously mentioned, NICMOS data will be calibrated in units of Jy or Jy arcsec-2. There are currently no plans to compute color corrections and to provide transformations to convert HST fluxes into ground-based magnitude systems. However, as part of the Cycle 7 absolute photometry program, we will observe a few blue stars (white dwarfs), intermediate color stars (solar analogs), and very red stars covering a large range in color (Table 18.4). The calibrated data will be made available immediately for users requiring to transform their HST fluxes into any ground-based system. The recommended HST JHK-analog system is obtained using the F110W, F160W and F222M filters.


List of Stars for Photometric Transformations

Name

H

J-H

H-K

Status

G191-B2B

12.6

-0.10

-0.14

Primary standard (white dwarf).

P330E

11.6

0.28

0.07

Primary standard (solar analog).

OPH-S1

7.3

1.53

0.94

Primary standard (red standard).

GD71

13.8

-0.08

-0.13

Pending approval (white dwarf).

P177D

12.0

0.28

0.06

Pending approval (solar analog).

CSKE_12

9.5

2.08

0.89

Pending approval (red standard).

BRI0021

11.1

0.75

0.52

Pending approval (red standard).

18.2.5 Absolute Photometry for Emission Line Filters

The narrow band filters in NICMOS are intended primarily for observations of emission or absorption lines in sources. Because the photometric conversion factors PHOTFNU and PHOTFLAM for all NICMOS filters are obtained from continuum observations of emission-line free standard stars, the flux in erg sec-1 cm-2 of an emission line is given by the expression:

where FWHM is the full width half maximum of the equivalent gaussian filter to the narrow-band filter used (see Chapter 11 of the NICMOS Instrument Handbook), and we have assumed that the continuum has been already subtracted from the total flux in the filter and that the line is centered in the filter. If the emission line is not at the central wavelength of the filter, the line flux will need correction for the filter transmission curve. To estimate the variation in the absolute flux due to the positioning and width of the emission line in the filter bandpass, the synphot task calcphot can be used as shown below. See the Synphot User's Guide for additional help.

Figure 18.1: Estimating Absolute Flux Variation

The examples above compute the countrate in the NIC3 F212N filter for a H2 (2.12 micron) emission line having a gaussian profile of 40 Angstroms and a peak flux of 1.0 x 10-13 erg sec-1 cm-2 A-1. The integrated flux will then be 4.2 x 10-12 erg sec-1 cm-2. In the first example the H2 emission line is at zero redshift and centered on the filter while in the second example the line is redshifted by 80 Angstroms. If the emission line is centered on the filter, the H2 flux will produce 7421.1 DN sec-1 while the countrate will be ~90% of this value (i.e., 6662.3 DN sec-1) for the redshifted emission line. The expression for the Fluxline above can be directly applied to the first case, while a correction factor 1.11=(7421.1/6662.2) is needed in the second case.

18.2.6 Absolute Spectrophotometry with NICMOS Grisms

The accuracy of the absolute spectrophotometry with NICMOS grisms depends on three different limiting factors:



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Copyright © 1997, Association of Universities for Research in Astronomy. All rights reserved. Last updated: 11/13/97 17:28:21