H I intensity mapping with MeerKAT: calibration pipeline for multidish autocorrelation observations
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Citations
Cosmology Intertwined: A Review of the Particle Physics, Astrophysics, and Cosmology Associated with the Cosmological Tensions and Anomalies
The American statistician
Baryon Acoustic Oscillation Intensity Mapping of Dark Energy
Unveiling the Universe with emerging cosmological probes
21-cm foregrounds and polarization leakage: cleaning and mitigation strategies
References
Astropy: A community Python package for astronomy
HEALPix: A Framework for High-Resolution Discretization and Fast Analysis of Data Distributed on the Sphere
HEALPix -- a Framework for High Resolution Discretization, and Fast Analysis of Data Distributed on the Sphere
The Temperature of the Cosmic Microwave Background
HI4PI: a full-sky H i survey based on EBHIS and GASS
Related Papers (5)
Frequently Asked Questions (21)
Q2. What have the authors stated for future works in "Hi intensity mapping with meerkat: calibration pipeline for multi-dish autocorrelation observations" ?
This work opens the door to use MeerKAT and the future SKA to measure the Hi intensity mapping signal and probe Cosmology on degree scales and above. In a follow up paper the authors will be using this data to constrain the Hi power spectrum and its crosscorrelation with galaxy surveys.
Q3. What is the purpose of the noise diode injections?
The noise diode injections are taken as stable-in-time calibrators to remove receiver gain drifts, which are otherwise known to limit the sensitivity of single-dish observations.
Q4. What is the data reduction pipeline for the time-ordered data?
The data reduction pipeline for the time-ordered data includes steps for flagging of human-made radio frequency interference, bandpass and absolute calibration using known point sources, and calibration of receiver gain fluctuations based on interleaved signal injection from a noise diode.
Q5. How many iterations do the authors run to make sure the final result is stable?
The authors perform the spline fitting and flagging process iteratively, running up to six iterations to make sure the final result is stable (although in most cases a stable result is attained after one or two iterations).
Q6. What is the aim of the calibration of the telescope for Hi intensity mapping?
One aim in calibrating the telescope for Hi intensity mapping is for the majority of foreground covariance to be contained in just a few dominant modes which can be removed to better isolate the underlying Hi signal, which should have a smooth, flat eigenvalue spectrum since it is approximately Gaussian.
Q7. What is the need for a more sophisticated foreground removal technique?
the slight oscillations through frequency motivates the requirement of a more sophisticated foreground removal technique for analysing cosmological Hi.
Q8. What is the way to mitigate the chromatic beam effects?
For instance, one way to mitigate the chromatic beam effects is to convolve the maps to a common resolution, something that was performed on GBT data.
Q9. What is the asynchronicity between the noise injection and the data sampling?
Since the asynchronicity between the noise injection and the data sampling is constant throughout one observation, fdiode(t) can be expressed as a periodic function with a period of 20 seconds:fdiode(t) = fd, if t ∈ t1and , 0.9 − fd, if t ∈ t1bnd , 0, if t ∈ t0nd ,(13)where t0nd represents the time dumps without noise injection, and fd is one of the parameters to be fitted in the calibration (see more details in Section 3.9).
Q10. How many pairs of channels are used to calculate the receiver temperature?
To prevent anomalous measurements skewing the receiver temperature calculation, the authors consider several pairs of channels at one time.
Q11. What is the beam pattern of the dishes?
The large dynamic range in brightness between foreground emission and the 21cm fluctuations makes it particularly important to understand the beam pattern of the dishes.
Q12. Why is the WiggleZ field correlated with optical surveys?
Hi signal because residual foregrounds and other systematics that bias the autocorrelation drop out in cross-correlation with optical surveys as they are uncorrelated, (e.g., see Chang et al.
Q13. What is the way to account for the beam smoothing?
For diffuse emission, it should be enough to account for the beam smoothing using a symmetric beam model (see, e.g., Matshawule et al. 2020).
Q14. What is the spectroscopic survey of emissionline galaxies?
The scan patch covered the 11hr field of the WiggleZ Dark Energy Survey, which is a large-scale spectroscopic survey of emissionline galaxies selected from UV and optical imaging.
Q15. What frequency ranges are of the satellite communications avoided?
In these frequency ranges, most of the satellite communications are avoided, with only a few strong RFIs and some weak RFIs appearing intermittently.
Q16. What is the way to measure the noise level from the final maps?
It is also useful to measure the noise level from the final maps and check if they are consistent with the theoretical expectation (and dropping as square root of time).
Q17. What is the gradient of the fit?
The gradient of the fit will be dependant on the emission spectral index and the y-intercept will depend on any additive offsets present in each of the two observations (Wehus et al. 2017).
Q18. How do the authors estimate the noise level in the final data cube?
The authors also estimate the noise level in the final data cube after averaging over all dishes and scans using the difference between four neighboring channels.
Q19. What is the residual between the observed signal and the best-fitting model?
The residual between the observed signal and best-fitting model (Equation 4) for the calibration source tracking data, in this case several pointings around 3C273.
Q20. What is the difference between the receiver and the elevation-dependant temperature?
To provide an absolute calibration of the instrument, where each receiver measurement has no zero-level offset, the receiver and elevation-dependant temperatures would need to be known to a high level of accuracy.
Q21. How does the model of diffuse galactic radio emission work?
The GSM is a model of diffuse Galactic radio emission, which uses 29 data sky maps to extrapolate this emission from 10 MHz to 5 THz.