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The Challenges of Ground-based Astronomical Array
Imaging at Far-Infrared Wavelengths
Attila Kovács
University of Minnesota
Part II
Scanning Strategies
Part I
Data Reduction
A Galaxy far far away...
(10 Gly, 35K)
atmosphere
(300K)
Bolometers
1/f noise
Unstable gain/noise
Microphonics
EM pickup
Observing from the Ground...
Ready for some pretty images?....
The Galactic Center of the Milky Way
LABOCA (870um)
Visible light
SABOCA (350um) Optical and Near Infrared
LABOCA (870um) 870um polarized flux
GISMO (2 mm)
The Orion Molecular Cloud
(OMC-1)
C
Multiband composite (ESO Press release picture)
Centaurus A
(A. Weiss, A. Kovacs et al. 2008)
Optical + radio
LABOCA (870um)
LABOCA (red)
Mid-infrared (green)
UV (blue)
50 arcsec
Optimally (Wiener) filtered Around diffraction limit Slightly deconvolved
SHARC-2 350 um
Kovacs et al., in prep
Distant Galaxies
30 arcmin 3 arcmin
LABOCA CDFS deep field survey
(A. Weiss & A. Kovacs)
Hubble Ultra Deep Field
(optical)
LABOCA CDFS deep field survey
(A. Weiss & A. Kovacs)
Hubble Ultra Deep Field
(optical)
30 arcmin
Part I
Data Reduction
Typical Object Brightness...
Chopping
Differential Signals
Fast switching of detectors between source and blank sky.
Analyze difference signals.
E.g. 45” switching at 4 Hz for SHARC
Problems
Differencing Noise
(2x observing time)
Insensitivity to Certain
Spatial Components
Duty Cycle
Striping
(Imperfect Sky Removal)
Observing Strategies for Imaging Arrays SPIE 2008 -- Marseille
Large Arrays
SHARC-2
LABOCA
The Array Imaging Challenge
High background
Unstable detectors
Faint signals
Large data volumes
(100—10,000 pixels 10--100 Hz readout)
Do at least as well as chopping techniques...
Introducing CRUSH...
Comprehensive Reduction Utility for SHARC-2
(PhD thesis, Caltech 2006)
Also used for LABOCA, SABOCA, ASZCA,
ArTeMiS, PolKa, GISMO...
Offsprings: sharcsolve (C. D. Dowell), BoA (F.
Schuller, A. Beelen et al.)
40K lines of Java code (and growing...)
Fast (~1GB/min on 4-core HT CPUs)...
Low overheads.
Future: more instrument, interferometry, other
high background applications...
http://www.submm.caltech.edu/~sharc/crush
(2003 -- now)
Direct Mapping
(lossless)
Pallas in 1 min
(350um)
spectratime-streams
Pixel-to-pixel
covariance
SHARC-2
x = F b + n
(AT
A) x = AT
b
The model parameters
That we want to solve for
noise
The measurements
A is the design matrix
Aij = dFi / σj
Need to know: weights, gains, flags before we can invert for signals
(channel c, time t)
scanning strategy
(map index x,y)
data
source
gain
source
signal
signal
gain
correlated
signal
k
noise
one term at a time...
Incremental solutions
Correlated signal
incrementgain
Maximum-likelihood estimator
Can use other statistical estimators too...
residual
After Correlated
Signal Removal
Pallas in 1 min
(350um)
spectratime-streams
Pixel-to-pixel
covariance
SHARC-2
Maximum likelihood gain increment
Can solve for gains too....
After sky gains...
Pallas in 1 min
(350um)
spectratime-streams
Pixel-to-pixel
covariance
SHARC-2
Calculating noise weights...
assuming
Channel weights:
Time weights:
The devil is in the detail:
Specifically in calculating Pt and
Pc right.
Else unstable solutions...
After 6 iterations...
Pallas in 1 min
(350um)
spectratime-streams
Pixel-to-pixel
covariance
SHARC-2
LABOCA (850um)
Direct mapping After sky removal Decorrelating cables
Astronomical signal
(Uranus @ 850um)
Relative pixel gains pixel noise
LABOCA (850um)
LABOCA (870um) SHARC-2 (350um)
Typical further steps:
- Decorrelate instrumental
signals.
- Remove sky gradients
- Channel flagging by gain
- Flag noisy pixels
- Despiking
- Noise whitening
Direct Maximum-Likelihood Clipped model (>1 Jy) Iterated with clipped model
The Orion Molecular Cloud
(OMC-1)
SABOCA (350um) Optical and Near Infrared
GISMO 2-mm Camera
74 GHz (Kassim et al. 1995) 3.7 mm (BIMA + single dish)
1.4 GHz (VLA)2 mm (filtered above 45”)2 mm (GISMO with crush)
3.6-8 micron (Spitzer)
Cassiopeia A
(supernova remnant)
The Galactic Center at 850um with LABOCA
The Galactic Center at 850um with LABOCA
The Galactic Center at 850um with LABOCA
Data Reduction Summary
Works well (better than SVD of PCA)...
Fast (~1 GB/min on a modern PC)
Distributable (for cluster computing)
Linear computing requirement
Low overheads
Lets the astronomer decide what's best....
Part II
Scanning Strategies
Observing Mode Wish List
Noise Resistance (esp. 1/f)
Large-Scale Sensitivity
Coverage
Dynamic Range
Feasibility of Implementation
Sensitivity to Large Scales
Scanning Wide
m0
= 1.000
m2
= 1.000
m1
= 1.000
Random
Noise Resistance
Spectral Noise Locations
Stationary noise (in time and in space) is characterized by its power
spectrum of independent components.
Projections of a spectral cube
Correlated Noise
(atmosphere, T-fluctiation)
Noise Resistance
Spectral Noise Locations
Correlated Noise
(atmosphere, T-fluctiation)
1/f Noise
Noise Resistance
Spectral Noise Locations
Correlated Noise
(atmosphere, T-fluctiation)
1/f Noise
Sky Noise
Noise Resistance
Spectral Noise Locations
Narrow-band Resonance
(isotropic)
Correlated Noise
(atmosphere, T-fluctiation)
1/f Noise
Sky Noise
Wide-band Resonance
(oriented)
Noise Resistance
Spectral Noise Locations
1/f Noise Spread signals into the higher frequencies...
Faster Scanning
Generic
Noise
Spread signals widely...
2-D Scanning
Random Source Crossings
Noise Resistance
Strategies
Design Criteria
(1) Faster is Better!
(2) 2D Scanning.
(3) Random Source Crossings in Time-streams.
(non-repeating patterns...)
(4) Wide Strokes matching the Largest Faint Structures.
(5) Scanning with Primary (for ground-based submm).
(6) Connected Patterns (settling time overheads).
(7) No Sharp Turns (acceleration overload).
Simulations
Pattern Gallery
http://www.submm.caltech.edu/~sharc/scanning/
DREAM OTF
OTF
(cross-linked) Lissajous
Billiard (closed) Billiard (open) spiral raster-spiral
random
... and other
patterns...
What is your
favourite?
Simulations
32 x 32
pixels
http://www.submm.caltech.edu/~sharc/scanning/
Simulations
32 x 32
pixels
16 x 16
pixels
Aim to cover same area
1 pixel/frame average
scanning speed
(1 position/frame)
Size
“Speed”
Spectral Moments
m0
: The fraction of phase space volume occupied by a point source observed
with the pattern.
m1
: Resistance against canonical 1/f noise (electronics)
m2
: Resistance against 1/f2
noise (atmopshere + temperature fluctuations)
m1
,m2
: Also large-scale sensitivity indicators...
m0
= 0.018
m2
= 0.018
m1
= 0.018
On-The-Fly (OTF) Scanning
a.k.a. 'Serpentine' or 'Raster Scan'
m0
= 0.035
m2
= 0.035
m1
= 0.035
Directional Sensitivity
to Large Scales...
m0
= 0.0018
m2
= 0.0019
m1
= 0.0018
DREAM
Dutch Real-Time Acquisition Mode
Lissajous
Used for SHARC-2 FoV mapping since 2003.
Edge-heavy
coverage
Irrational x and y
frequencies lead to
non-repeating,
open patterns
m0
= 0.129
m2
= 0.125
m1
= 0.126
Lissajous
Billiard Scan
a.k.a. 'PONG' and 'box-scan'
Used for SHARC-2 large-field mapping since 2003 (Borys & Dowell).
Irrational x and y
frequencies lead to
non-repeating,
open patterns
Rational x and y
frequencies lead to
closed patterns
m0
= 0.091
m2
= 0.058
m1
= 0.068
Billiard Scan (closed)
a.k.a. 'PONG' and 'box-scan'
m0
= 0.097
m2
= 0.086
m1
= 0.089
m0
= 0.061
m2
= 0.054
m1
= 0.056
m0
= 0.080
m2
= 0.070
m1
= 0.073
Archimedian Spirals
Score Card
Large Fields
What's the best strategies for fields > FoV?
All at once... Little by little...
The answer does not depend on field size.
It depends entirely on the pattern chosen!!!
Conclusions
I. Recipes for Designing Better Patterns
II. Rankings:
(1) Random
(2) Lissajous, Billiard, Spirals
(3) Cross-Linked OTF
III. Evaluate you own pattern at
http://www.submm.caltech.edu/~sharc/scanning
SMM J163631.47 +405546.9
Lissajous
SHARC-2
F. Motte
Protostars in Cygnus X
Billiard
F. Motte
Protostars in Cygnus X
Billiard
FoV
F. Motte
Protostars in Cygnus X
Billiard
FoV
Centaurus A NGC 253
Raster of Spirals
LABOCA
Raster of Spirals
Conclusions
High-background imaging works, provided:
I. Scanning Strategies
II. Data Reduction Techniques
Any suggestions for improvement?
(kovacs@astro.umn.edu)
Mapping (nearest pixel algorithm)
Put signal from
channel c at time t
Into map pixel x,y
Map pixel increment:
Map pixel variance:
For Gaussian telescope beams, at 2.5 or more pixels per FWHM required...
Sensitivity to Large Scales
Fx
Fy
f
f
Spectral Tapering
(convolution theorem)
S(x)  P(x) S(f) x P(f)
S: Source structure
P: Point source spectrum
What's Wrong with Staring?
Detector Noise Limited
σdet
> σbg
Heavily Background Limited
σdet
<< σbg
Dark Frame Calibration Time
<<
On-Source Time
4 x overhead!!!
Dark Frame Calibration Time
=
On-Source Time
small overhead
Ground-based sub-mm
cameras
Space-based and airborne sub-mm
and far-infrared instrumentation
optical/IR cameras

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