Table of contents:
- Introduction
- 1. Geometry
- 1.1 Mosaic organization
- 1.2 Wide-Field Corrector optical distortion and dithering patterns
- 1.3 Evaluation of the image quality across the field of view
- 2. Photometry
- 2.1 Filter set
- 2.2 Telescope and MegaPrime/MegaCam optics
- 2.3 CCD quantum efficiency
- 2.4 Narrow band filters: CFH12K filters forcing a reduced field of view
- 2.5 AB Magnitude equation
- 2.6 Transition from AB to Vega magnitude system
- 2.7 Sky brightness
- 2.8 Fringes in the i' and z' bands
- 3. Observing
- 3.1 Immunity to bright stars scattered light
Introduction
This page provides information of interest to the observer
preparing MegaCam observations. Like CFH12K before it, MegaCam is
operated in Queued Service Observing mode.
However, in the case of MegaCam, classical observing is not offered to
observers. Observers will receive their MegaCam data after
pre-processing (and astrometric and photometric calibration on a per
CCD basis) by the CFHT Elixir analysis system, though they may request raw data if necessary.
This page follows the structure of the various sections found in
the "General Summary" table
and provides further details related to the impact they may have
on an observing strategy.
1 Geometry
1.1 Mosaic organization
Although the camera is read through all 80 amplifiers (two per detector), the
data is re-organized at CFHT to splice amplifiers from the same detector into
a single FITS image (a process we call "splicing"). Figure 1 shows the
organization of the readout amplifiers within the focal plane. The final
extension name is given on the CCD (00 to 35). After the splicing process
(done on the fly - the raw data are the spliced data) all detectors have
their pixel {X=1, Y=1} near the A amplifier, i.e. as if all the detectors
in the mosaic had been read from the A amplifier. Note that the physical
gaps in the mosaic are not represented on this figure.

Figure 1. MegaCam readout layout. North is at the top, East to
the left.
1.2 Wide-Field Corrector optical distortion
There is a significant optical distortion beyond a 20 arcminutes radius and
one should be aware than creating large monolithic images from a stack of
dithered exposures will require a global resampling. The Terapix Data
Center will provide this service to the CFHT community (the tool developed
for that very function is called "swarp").
Nevertheless, depending on the scientific goals, recovering the medium (13 arcsec wide, or 70 pixels)
and large (80 arcsec wide, or 425 pixels) gaps in the mosaic is not always a necessity. For that reason,
three types of dithering pattern are offered in the QSO interface:
- Large Dithering Pattern (ellipse 30'' x 180''):
LDP1 -> LDP21 = "Dither Large Gaps"
This in the pattern of choice to cover the largest gaps in the mosaic with
4 (and up) exposures. The pattern, as shown on Figure 2, actually becomes
a very elongated ellipse as the largest vertical gaps are 6 times wider
than the horizontal gaps. After proper resampling and stacking, single
monolithic 1 by 1 square degree images can be created.
- Medium Dithering Pattern (disk diameter 30''):
DP1 -> DP21 with scaling factor 1.5 = "Dither Small Gaps"
This is the pattern to pick if only three large stripes of sky
with a one arcminute gap between them is fine to conduct the
scientific program. Resampling is still a must-do here.
- Small Dithering Pattern (disk diameter 20''):
DP1 -> DP21 with scaling factor 1.0 = "Dither CCD"
This is the pattern to pick if all 36 CCDs are to be
processed separately. Global resampling to stack all
the individual chips is not necessary as the optical
distortion remains minimal at the scale of a single
CCD with the applied offsets.

Figure 2. Distribution of optimally dithered exposures. (the disk
becomes an ellipse for the large pattern).
1.3 Evaluation of the image quality across the field of view
The new wide-field corrector was expected to cause an image degradation
from center to edge of less than 0.1 arcsecond. One should be aware
than when requesting a given image quality, it is assumed as being
the image quality from the center region of the mosaic. Hence, if 1.0
arcsecond is required over the whole field of view, one should request
an image quality of 0.9".
We have defined image quality estimators to quantify this effect on
the observed image. They rely on ratio of image quality measurements
between various regions (shown on Figure 3) of the mosaic.

Figure 3. Regions of image quality analysis.
Some results are proposed here for an image taken in the 2003B semester
optical configuration (300 seconds exposure in the r' band on a star field):
IMAGE: 712976
------------------
IQ MAP & CLASS TO MEDIAN 1-9 | *0 |+/-1|+/-2|+/-3|+/-4|+/-5|+/-6|+/-7|+/-8|+/-9|
IQ difference in arcsec ---> <0.02<0.06<0.11<0.17<0.22<0.28<0.34<0.39<0.41< more
|0.81|0.77|0.74|0.74|0.72|0.73|0.76|0.82|0.88| |+1|*0|*0|-1|-1|-1|*0|+2|+3|
|0.80|0.75|0.69|0.67|0.67|0.68|0.70|0.74|0.80| |+1|*0|-2|-2|-2|-2|-2|-1|+1|
|0.83|0.77|0.71|0.68|0.68|0.70|0.72|0.76|0.82| |+2|*0|-1|-2|-2|-2|-1|*0|+2|
|0.90|0.84|0.80|0.77|0.77|0.77|0.80|0.85|0.93| |+3|+2|+1|*0|*0|*0|+1|+2|+4|
CENTER = 0.69"
OUTER RING = 0.79"
RADIUS R = 1.144 [ center / (top+left+bottom+right) ]
PISTON X = 1.018 [ right / left ]
PISTON Y = 0.937 [ top / bottom ]
MegaCam is focused (and soon autofocused) for the position that optimizes
the image quality over the entire mosaic (optimal focus at the center would
cause greater degradation on the edges).
2 Photometry
2.1 Filter set
MegaPrime currently has five broad-band filters, constructed by SAGEM:
u*, g', r', i', z'. Except for u* these
filters were designed to match the SDSS filters as closely as
possible. Since Mauna Kea has signficantly less UV extinction than
the SDSS Apache Point (3000 m) site, the u* filter is
designed to take advantage of the improved UV capabilities of CFHT +
MegaPrime at Mauna Kea. For this reason, we use the name
u* for this filter to highlight the difference between
this filter and the SDSS u' filter.
The following table gives basic filter charateristics. The measured
mean bandwidth and mean transmission over that bandwidth are derived
from scans performed at CFHT for each filter, as discussed below.
MegaPrime Filters Characteristics
| Filter | u* | g' | r' | i' | z' |
| Central wavelength (nm) | 374 | 487 | 625 | 770 | n/a |
| Wavelength range (nm) at 50% | 337 - 411 | 414 - 559 | 564 - 685 | 698 - 843 | 823 - ... |
| Bandwidth (nm) | 74 | 145 | 121 | 145 | n/a |
| Mean transmission (%) | 69.7 | 84.6 | 81.4 | 89.4 | 90.2 |
The plot below (Figure 4) shows the measured transmission curves of the 5
SDSS-like filters as measured at CFHT. Each filter was scanned 10
times at a range of radii and the resulting measurement have been
averaged to generate the curves below. New data from actual filters scans
are available in ASCII format here.
The original scans by the manufacturer (SAGEM), which differ slightly
from the CFHT scans *but which are believed to be more accurate*, can be found
here.

Figure 4. MegaCam filter set transmission and average CCD quantum efficiency.
2.2 Telescope and MegaPrime/MegaCam optics
The CFHT is equiped with a 3.58 diameter mirror and MegaPrime causes
an obstruction which is larger than its central hole. After adding the
footprint of the primary focus and the four spider branches supporting
it, the final collecting area of the primary mirror is 80,216 square
centimeters (each spider branch is 5 cm wide, over the area of the primary
mirror, 3 are 111.5 cm long and one is 81.5 long, the prime focus can be
modeled by two circles of 67.5 cm radius each with a central bridge between
their centers of 30 cm).
The reflectivity model for the primary mirror is of a freshly coated,
bare aluminum. The curve is shown on figure 5 and the data used to
generate that plot are available
here.
The transmission model of the Wide-Field Corrector and the camera
window is derived from combining all the transmission and diffusion
effects of the various glass and coatings.
The curve is shown on figure 5 and the data used to
generate that plot are available
here.

Figure 5. Primary mirror and MegaPrime+MegaCam optics (minus filters) transmission.
2.3 CCD quantum efficiency
The following table is the average measurement of the quantum efficiency (QE)
over the 40 CCDs populating the MegaCam focal plane. The dispersion at each
measured wavelength is also provided and shows that there are variations from
chip to chip; in consequence these numbers must be considered only to describe an
average behavior of the detectors.
The measurements were performed individually on each chip at CEA.
MegaCam CCDs average QE
| Wavelength (nm) | 350 | 400 | 450 | 500 | 550 | 600 | 650 | 700 | 750 | 800 | 850 | 900 | 950 | 1000 |
| QE (%) | 48.9 | 78.3 | 85.7 | 84.7 | 82.8 | 80.8 | 77.8 | 71.8 | 61.9 | 49.4 | 37.6 | 24.8 | 12.0 | 4.3 |
| Standard dev. (%) | 6.2 | 4.7 | 3.9 | 3.3 | 2.8 | 2.3 | 1.8 | 1.5 | 1.4 | 1.3 | 1.2 | 0.9 | 0.5 | 0.2 |
The data from this table are available in ASCII format here.
A more precise table with a point every 10 nm is available here.
Note that these are results from a simulation for a given set of CCD characteristics that match best the table
of real measurements provided above.
2.4 Narrow band filters: CFH12K filters forcing a reduced field of view
A first set of CFH12K narrow band filters (Halpha, HalphaOFF, TiO, CN) are
made availalble and three others are expected to follow soon (available for
semester 05B): Hbeta, HbetaOFF and OIII - all are present at CFHT and simply
need to be mounted in the MegaPrime-CFH12K filter adapter.
MegaPrime's CFH12K Narrow-Band Filters Set
| Filter | Ha | HaOFF | TiO | CN | Hbeta | HbetaOFF | OIII |
| Central wavelength (nm) | 658.4 | 645.3 | 777.7 | 812.0 | 487.4 | 478.8 | 504.8 |
| Bandwidth (nm) | 7.6 | 9.0 | 18.4 | 16.1 | 8.1 | 7.8 | 8.6 |
| Peak transmission (%) | 96 | 94 | 92 | 95 | 88 | 78 | 90 |
These narrow band filters cover 14 chips at the center of the mosaic
(10 to 16 and 19 to 25) though the external ones will have their
external sides strongly vignetted. The resulting fielf of view
is 42 by 28 square arcminutes. More information on this filter set
can be found here.
2.5 AB Magnitude equation
| AB instrumental magnitude equation |
| In electrons | m ~ Zp[e-/sec] - 2.5log(Gain[e-/ADU]) - k(airmass - 1) |
| In ADUs | m ~ Zp[ADU/sec] - k(airmass - 1) (Elixir data) |
| Gain (e- / ADU) | 1.62 (CCD00) |
| Filters | u*, g', r', i', z' |
| Zero points (e- / sec) at 1 airmass (Zp) | 25.77, 26.96, 26.47, 26.24, 25.30 |
| Zero points (ADU / sec) at 1 airmass (Zp) | 25.25, 26.44, 25.95, 25.72, 24.78 (Elixir data) |
| Airmass term (k) | 0.350, 0.150, 0.100, 0.040, 0.030 |
The quantum efficiency and the gain vary slightly from CCD to CCD though they are both fairly uniform over
the whole mosaic (average gain is 1.67 e-/ADU with a 0.2 dispersion) and the dispersion on QE is presented
in the table in 2.3.
The zero points advertised on the MegaPrime pages come from photometric frames processed by Elixir. The
flat-fielding step takes care of making the zero point uniform over the entire 36 CCDs of the mosaic by
applying a multiplicative factor scaled on CCD00, e.g. the response is normalized to CCD00. The result
is a flat looking image with a unifom sky level but with a detection limit changing slightly from CCD
to CCD due to their intrinsic differences in quantum efficiency and read noise.
When applying a zero point to some Elixir processed data, one should use the gain of 1.62 by default,
hence apply the equation "In ADUs" provided in the table above.
2.6 Transition from AB to Vega magnitude system
With the overall CCD response different from the Sloan
(SITe) and MegaCam (E2V) CCDs and slightly different filter
response, the offset coefficients
provided in Fukugita et al. 1996, AJ 111, 1748, "the SDSS photometric system"
have to be recomputed. This is specially true for the u*
filter on MegaPrime which has been optimized to take
advantage of the darker sky on Mauna Kea.
AB to Vega magnitude system offsets
| Filter | u* | g' | r' | i' | z' |
| Offset | -0.346 | +0.092 | -0.171 | -0.401 | -0.554 |
2.7 Sky brightness
Sky brightness in the various MegaCam filters was derived
from the 2003A semester data, and specially from engineering
nights where the sky brightness had been precisely monitored
in respect to the airmass, and then later in respect of the
Moon phase.
The measurements were derived from data obtained exclusively
in photometric conditions. The combination of cirrus and the
Moon in the sky is basically impossible to predict, but
the effect will be less in i' and z' than in u*, g' and r'.
It is remarkable that the sky remains the same brightness
at zenith in the i' and z' band no matter what the phase of the
Moon is (we tested between 0% and 70%). This demonstrate that
MegaPrime is a prime grey time instrument. However the sky
brightness in these two bands depend greatly on the airmass.
2.8 Fringes in the i' and z' bands
The fringing level in the i' band is reasonably low (6%)
and is fairly well corrected by Elixir, though we noticed that
we may now be facing residuals due to variations in the sky
spectrum during the course of a run or even a night. The
fringing level in the z' band is high: 15%.
MegaCam is not a great instrument to observe in the z' band
as the CCDs sensitivity is low at those frequencies and the
sky background is very high resulting in very strong fringing.
3 Observing
3.1 Immunity to bright stars scattered light
There are three possible ways for contamination by bright stars:
- Nearby off-field bright stars:
As shown on the "Off-field bright stars immunity"
page, this kind of contamination is not an issue anymore with MegaCam.
- Reflection off the wire bonds on the focal plane:
There was a concern that the exposed golden pads in the middle of the
mosaic (the part where the CCD signal are connected from the substrate
to the connectors) would cause some problem. No such thing as they
sit below the sensitive surface and the light can not in consequence cause
a contamination. A very bright star was moved around in that area
and no contamination could be noticed.
- Reflective halos:
They are caused by the low level reflections from the CCD surface back to the optics and then
back to the CCD. If the star is very bright, then it ends up becoming an obvious feature.
They are shown on Figure 6. They can not be avoided and pretty
much ruin any signal within the area of the halo, typically 7 arcminutes in
diameter. While this effect was most prominent on the CFH12K in the B filter,
here it is present in all filters, a result of the different anti-reflection
coating. The example on Figure 6 shows a u*g'r' "true-color" image of the NGC 2244 cluster,
the bright star on the upper right is V=6.0 mag (USNO) and the one on the lower left is V=6.8 mag (USNO).

Figure 6. Reflection halos in MegaPrime due to the optics (NGC 2244 cluster).
Preliminary preparation of the pointings can be conducted using the
"MegaPrime Field Mapping" tool.
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