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Performance of a small array of Imaging Air Cherenkov Telescopes sited in Australia

Published online by Cambridge University Press:  13 September 2022

Simon Lee*
Affiliation:
School of Physical Sciences, University of Adelaide, Adelaide SA 5005, Australia
Sabrina Einecke
Affiliation:
School of Physical Sciences, University of Adelaide, Adelaide SA 5005, Australia
Gavin Rowell
Affiliation:
School of Physical Sciences, University of Adelaide, Adelaide SA 5005, Australia
Csaba Balazs
Affiliation:
School of Physics and Astronomy, Monash University, Melbourne VIC 3800, Australia
Jose A. Bellido
Affiliation:
School of Physical Sciences, University of Adelaide, Adelaide SA 5005, Australia
Shi Dai
Affiliation:
School of Science, Western Sydney University, Locked Bag 1797, Penrith NSW 2751, Australia
Dominik Elsässer
Affiliation:
Department of Physics, TU Dortmund University, 44221 Dortmund, Germany
Miroslav Filipović
Affiliation:
School of Science, Western Sydney University, Locked Bag 1797, Penrith NSW 2751, Australia
Violet M. Harvey
Affiliation:
School of Physical Sciences, University of Adelaide, Adelaide SA 5005, Australia
Padric McGee
Affiliation:
School of Physical Sciences, University of Adelaide, Adelaide SA 5005, Australia
Wolfgang Rhode
Affiliation:
Department of Physics, TU Dortmund University, 44221 Dortmund, Germany
Steven Tingay
Affiliation:
International Centre for Radio Astronomy Research, Curtin University, GPO Box U1987, Perth, WA, 6845, Australia
Martin White
Affiliation:
School of Physical Sciences, University of Adelaide, Adelaide SA 5005, Australia
*
Corresponding author: Simon Lee, email: simon.lee@adelaide.edu.au
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Abstract

As TeV gamma-ray astronomy progresses into the era of the Cherenkov Telescope Array (CTA), there is a desire for the capacity to instantaneously follow up on transient phenomena and continuously monitor gamma-ray flux at energies above $10^{12}\,\mathrm{eV}$. To this end, a worldwide network of Imaging Air Cherenkov Telescopes (IACTs) is required to provide triggers for CTA observations and complementary continuous monitoring. An IACT array sited in Australia would contribute significant coverage of the Southern Hemisphere sky. Here, we investigate the suitability of a small IACT array and how different design factors influence its performance. Monte Carlo simulations were produced based on the Small-Sized Telescope (SST) and Medium-Sized Telescope (MST) designs from CTA. Angular resolution improved with larger baseline distances up to 277 m between telescopes, and energy thresholds were lower at 1 000 m altitude than at 0 m. The ${\sim} 300\,\mathrm{GeV}$ energy threshold of MSTs proved more suitable for observing transients than the ${\sim}1.2\,\mathrm{TeV}$ threshold of SSTs. An array of four MSTs at 1 000 m was estimated to give a 5.7$\sigma$ detection of an RS Ophiuchi-like nova eruption from a 4-h observation. We conclude that an array of four MST-class IACTs at an Australian site would ideally complement the capabilities of CTA.

Information

Type
Research Article
Copyright
© The Author(s), 2022. Published by Cambridge University Press on behalf of the Astronomical Society of Australia
Figure 0

Figure 1. Sky coverage ${<}50^\circ$ zenith of the IACTs VERITAS ($\bullet$), MAGIC/FACT/CTA-North ($\blacksquare$), CTA-South ($\blacklozenge$), and H.E.S.S. ($\blacktriangle$). The necessity for an Australian site ($\bigstar$) for obtaining 24-h sky coverage is readily apparent.

Figure 1

Figure 2. Visibility of the blazar PKS 2005-489 by different IACT sites over 24 h. A site in Australia (*Arkaroola: $30.3^\circ\,\mathrm{S}$, $139.3^\circ\,\mathrm{E}$) would complement H.E.S.S. and the upcoming CTA-South site for continuous Southern hemisphere coverage.

Figure 2

Table 1. Simulation parameters used for each site altitude (0 m & 1000 m). Particle energies were drawn following the relationship $dN/dE \propto E^\Gamma$. Diffuse emission was generated within a “view cone” of radius $R_{\mathrm{view\,cone}}$. The shower core positions were evenly distributed in a circular area of radius $R_{\mathrm{scatter}}$. Every shower was re-used with their core positions varied, providing alternate views of the shower (shower re-use).

Figure 3

Figure 3. Arrangement of IACTs (shown as numbers) used in simulations, allowing for multiple different configurations of baseline distances and number of telescopes to be studied.

Figure 4

Figure 4. 50-h differential point-source flux sensitivity for a 5$\sigma$ detection as a function of reconstructed gamma-ray energy. Bands represent the range of sensitivities across the studied altitudes (0m and 1 000 m) and baseline distances (80 to 277 m). Cuts on gamma score and $\theta^{2}$ were applied for each energy bin to optimise sensitivity for each array setup. No cuts on the number of telescopes triggered were applied. The H.E.S.S. 50-h sensitivity curve is shown for comparison (Holler et al., 2015).

Figure 5

Figure 5. Angular resolution as a function of reconstructed gamma-ray energy for 0 m altitude arrays. Gamma score cuts optimised for sensitivity per energy bin were applied. Events were chosen where all telescopes triggered, otherwise monoscopic events dominated and results were similar to a single-telescope setup. The corresponding sensitivity was very similar between equivalent arrays of different baselines (see Figure B.2).

Figure 6

Figure 6. Effective area as a function of reconstructed gamma-ray energy for arrays at 0 m altitude with a 277 m baseline. $\theta^{2}$ and gamma score cuts optimised for sensitivity per energy bin were applied, with no cuts on the number of telescopes triggered.

Figure 7

Figure 7. Differential point-source flux sensitivity for a 5$\sigma$ detection as a function of observation time for selected energy bins for arrays at 0 m altitude with baselines of 277 m. Cuts on gamma score and $\theta^{2}$ were applied for each energy bin to optimise sensitivity for each array setup. The SST lacks a 320 GeV line as it is outside the detectable energy range. The sensitivity of Fermi-LAT (grey) is shown for comparison.

Figure 8

Figure 8. Estimated light curves for a GRB 190114C-like event for arrays at 0 m altitude with baselines of 277 m. The vertical bars show standard deviation, and horizontal bars show observation time per bin. Due to the 1.5-second binning, the mean background rate for all arrays was 0 protons and electrons per second.

Figure 9

Figure 9. Reconstructed flux with EBL absorption for a GRB using counts estimation as described in Figure 8 (0 m altitude, 277 m baselines). Intrinsic source flux (grey, solid) and source flux with EBL absorption (grey, dotted) are shown. The flux overestimation is due to energy dispersion and the very steep source spectrum. As such the lowest energy bins are not displayed.

Figure 10

Figure 10. Estimated light curves for a flare akin to that from the recurrent nova RS Ophiuchi on the $8^{t\mathrm{h}}$ of August 2021 for arrays at 0 m altitude with baselines of 277 m. The mean background rates were 368/265/45 protons and electrons per hour for $4\times \mathrm{MST}/2\times\mathrm{MST}/4\times\mathrm{SST}$. The first 4 h bin represents a $5.7\sigma$ detection with four MSTs.

Figure 11

Table A.1. Impact distance (metres) from the centre of a subset of telescopes within an array to the shower core above which RF direction reconstruction performs better on average than geometric direction reconstruction.

Figure 12

Figure B.1. Sensitivity for 0 m (dotted) and 1000 m (solid) altitude arrays showing the improvement at low energies for the 1000 m altitude arrays. 4-telescope arrays had a 139 m baseline.

Figure 13

Figure B.2. Sensitivity for 1000 m altitude arrays with baselines of 80 m (dotted), 139 m (dashed), and 277 m (solid) showing minimal differences in sensitivity performance due to baseline distance.

Figure 14

Figure C.1. Simulated light curves for a GRB 160821B-like event for 0 m altitude, 277 m baseline arrays. Intrinsic source flux was based on the model in MAGIC Collaboration (2020) and scaled to match the flux seen by MAGIC, with temporal flux decay following $F(t) \propto t^{-0.8}$. The mean background rates per bin were 6/4/1 protons and electrons per minute for $4\times\mathrm{MST}/2\times\mathrm{MST}/4\times\mathrm{SST}$.