Towards 21-cm intensity mapping at z = 2.28 with uGMRT using the tapered gridded estimator – II. Cross-polarization power spectrum

Author:

Elahi Kh Md Asif1ORCID,Bharadwaj Somnath1,Ghosh Abhik2ORCID,Pal Srijita1,Ali Sk Saiyad3,Choudhuri Samir4,Chakraborty Arnab5,Datta Abhirup6,Roy Nirupam7,Choudhury Madhurima68ORCID,Dutta Prasun9

Affiliation:

1. Department of Physics and Centre for Theoretical Studies, IIT Kharagpur , Kharagpur 721302, West Bengal, India

2. Department of Physics, Banwarilal Bhalotia College , Asansol 713303, West Bengal, India

3. Department of Physics, Jadavpur University , Kolkata 700032, West Bengal, India

4. Centre for Strings, Gravitation and Cosmology, Department of Physics, Indian Institute of Technology Madras , Chennai 600036, Tamil Nadu, India

5. Department of Physics and McGill Space Institute, McGill University , Montreal, QC H3A 2T8, Canada

6. Discipline of Astronomy, Astrophysics and Space Engineering, Indian Institute of Technology Indore , Indore 453552, Madhya Pradesh, India

7. Department of Physics, Indian Institute of Science , Bangalore 560012, Karnataka, India

8. ARCO (Astrophysics Research Center), Department of Natural Sciences, The Open University of Israel , 1 University Road, PO Box 808, Ra’anana 4353701, Israel

9. Department of Physics, IIT (BHU) , Varanasi 221005, Uttar Pradesh, India

Abstract

ABSTRACT Neutral hydrogen (H i) 21-cm intensity mapping (IM) offers an efficient technique for mapping the large-scale structures in the Universe. We introduce the ‘Cross’ Tapered Gridded Estimator (Cross TGE), which cross-correlates two cross-polarizations (RR and LL) to estimate the multifrequency angular power spectrum Cℓ(Δν). We expect this to mitigate several effects like noise bias, calibration errors, etc., which affect the ‘Total’ TGE that combines the two polarizations. Here, we apply the Cross TGE on $24.4 \text{-} \rm {MHz}$-bandwidth uGMRT (upgraded Giant Metrewave Radio Telescope) Band 3 data centred at $432.8 \, \rm {MHz}$ aiming H i IM at z = 2.28. The measured Cℓ(Δν) is modelled to yield maximum likelihood estimates of the foregrounds and the spherical power spectrum P(k) in several k bins. Considering the mean squared brightness temperature fluctuations, we report a 2σ upper limit $\Delta _{\mathrm{ UL}}^{2}(k) \le (58.67)^{2} \, {\rm mK}^{2}$ at $k=0.804 \, {\rm Mpc}^{-1}$, which is a factor of 5.2 improvement on our previous estimate based on the Total TGE. Assuming that the H i traces the underlying matter distribution, we have modelled Cℓ(Δν) to simultaneously estimate the foregrounds and $[\Omega _{\rm{ H}\, {\small {I}}} b_{\rm{ H}\, {\small {I}}}]$, where $\Omega _{\rm{ H}\, {\small {I}}}$ and $b_{\rm{ H}\, {\small {I}}}$ are the H i density and linear bias parameters, respectively. We obtain a best-fitting value of $[\Omega _{\rm{ H}\, {\small {I}}}b_{\rm{ H}\, {\small {I}}}]^2 = 7.51\times 10^{-4} \pm 1.47\times 10^{-3}$ that is consistent with noise. Although the 2σ upper limit $[\Omega _{\rm{ H}\, {\small {I}}}b_{\rm{ H}\, {\small {I}}}]_{\mathrm{ UL}} \le 0.061$ is ∼50 times larger than the expected value, this is a considerable improvement over earlier works at this redshift.

Funder

Science and Engineering Research Board

DST

Publisher

Oxford University Press (OUP)

Subject

Space and Planetary Science,Astronomy and Astrophysics

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