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U. of Richmond July 21, 2017 Radio Synchrotron Background Conference Synchrotron Radia iatio ion as s a Foreground to th the Glo lobal l Redshif ifted 21 21-cm Measurement by EDGES Raul A. Monsalve University of Colorado Boulder -


  1. U. of Richmond July 21, 2017 Radio Synchrotron Background Conference Synchrotron Radia iatio ion as s a Foreground to th the Glo lobal l Redshif ifted 21 21-cm Measurement by EDGES Raul A. Monsalve University of Colorado Boulder - Arizona State University

  2. Take Home Message: 1) EDGES is ruling out an important set of physical models for the Global 21-cm Signal, and has sensitivity that would allow detection. 2) Current focus is on understanding the measurements at the mK level. 3) Accuracy of the diffuse galactic and extragalactic foreground model is of great importance for this purpose.

  3. The Global Redshifted 21-cm Signal

  4. BIG BANG Time Redshift CMB 1100 380.000 years DARK AGES 100 million years 30 COSMIC DAWN 300 million years 14 REIONIZATION 1 Gyr 6 Some Constraints on Reionization: CURRENT - Universe ionized by π’œ ~ πŸ• from Gunn-Peterson trough (Fan et al. 2002). UNIVERSE - Planck collaboration et al. (2016) suggest reionization redshift of π’œ 𝒔 = πŸ—. πŸ” Β± 𝟐 . 13.8 Gyr 0

  5. Emission at 21-cm from Hydrogen Atom Parallel spins Upper ground state Anti-parallel spins Lower ground state Due to Cosmological Expansion Redshift Frequency πœ‘ emit πœ‘ obs = 0 1420 MHz (1 + 𝑨) 6 200 MHz 35 40 MHz 5

  6. 21-cm Cosmology neutral hydrogen telescope CMB x HI π‘ˆ S πœ‘ = 1420 MHz π‘ˆ b Cosmological Brightness Temperature 1+𝑨 π‘ˆ S βˆ’π‘ˆ CMB π‘ˆ 21 πœ„, 𝑨 β‰ˆ 28 mK βˆ™ 1 + πœ€ βˆ™ 10 βˆ™ x HI βˆ™ π‘ˆ S fraction spin temperature of neutral hydrogen

  7. Spin Temperature π‘œ upper = 3 βˆ™ π‘“π‘¦π‘ž βˆ’ β„Ž βˆ™ πœ‘ 21cm π‘œ lower 𝑙 b βˆ™ 𝑼 𝐓 πœ‘ 21cm = 1420 MHz β„Ž : Planck constant 𝑙 b : Boltzmann constant http://www.cv.nrao.edu/course/astr534/HILine.html βˆ’1 + 𝑦 c π‘ˆ βˆ’1 + 𝑦 𝛽 π‘ˆ βˆ’1 βˆ’1 β‰ˆ π‘ˆ K 𝛽 CMB 𝑼 𝐓 1 + 𝑦 c + 𝑦 𝛽 π‘ˆ K : kinetic temperature of the gas π‘ˆ 𝛽 : color temperature of Ly 𝛽 photons 𝑦 c : coupling due to collisions 𝑦 𝛽 : coupling due to Wouthuysen-Field effect

  8. Global (sky-average) 21-cm Signal Model

  9. Global Signal for Different Scenarios Pritchard & Loeb (2011)

  10. Global Signal Examples Kaurov & Gnedin (2016) Mirocha et al. (2017) Fialkov et al. (2014) β€’ β€’ Uncertainty in Semi-numerical. Analytical. β€’ β€’ models is high. Hard spectra of X-ray binaries. No Pop III stars. β€’ 𝑨 < 8 galaxy luminosity function extrapolated to lower luminosities and higher redshifts. β€’ Inefficient heating induced by XRBs with hard spectra.

  11. Analogy with the CMB CMB 21-cm Measurements vs. frequency Space Redshift

  12. Arrays Targeting the EoR (> 100 MHz) PAPER - SA MWA - Aus Array FoV Area Type FWHM 150 PS S/N* PS S/N* Start arcmin deg 2 m 2 FG Avoidance FG Removal date 23 PAPER-128 1600 1200 Dipole 1.2 4.8 2013 10 MWA-128 Im 300 3600 Tile 0.6 6.4 2013 5 LOFAR Im 25 36000 Tile 1.4 17 2013 HERA-331 64 54000 Dish 20 23 91 2018 SKA-I Low Im 30 420000 Tile 5 13 140 2021+ LWA New Mexico / OVRO: @ lower frequencies

  13. Power Spectrum of Anisotropies Credit: M. Eastwood Redshift Evolution Scale Dependence Fialkov et al. 2014 Fialkov et al. 2014

  14. Real Progress in Techniques and Science from Arrays k = 0.2 to 0.5 h/Mpc MWA MWA GMRT LOFAR No pre-heating PAPER β€’ Limits => some preheating of IGM by z ~ 8 First astrophysically relevant limits from PAPER: Early pre-heating of neutral IGM before reionization β€’ FG mitigation techniques very promising

  15. Why Global Measurements 1) Direct probe of the average gas temperature (kinetic and spin) and fraction of neutral hydrogen. 2) This provides constraints on: β€’ star and galaxy formation history β€’ early feedback mechanisms β€’ heating of the IGM β€’ redshift and duration of epoch of reionization 3) β€œ Simpler” instrumentation than arrays. 4) One of the few current alternatives to probe Cosmic Dawn (z > 14) period. Challenges 1) Hard instrument calibration problem. 2) Strong diffuse foregrounds compared to signal.

  16. Observational Status No Cosmological 21-cm Signal Detected Yet Constraints on the global signal from EDGES, LEDA, SCIHI, SARAS

  17. Diffuse Foregrounds

  18. Foreground Temperature Brightness Temperature (K) Dark Ages Radio Explorer (DARE) Proposed to NASA MIDEX program in Dec 2016

  19. 45-MHz Map GuzmΓ‘n et al. (2011) 408-MHz Map Haslam et al. (1982) Remazeilles et al. (2014) 1) Used for calibration and simulation of observations . 2) From hundreds to thousands of Kelvins . 3) Include Galactic and Extragalactic . 4) Mostly synchrotron radiation . 5) Large spatial gradients . 6) Techniques suggested to take advantage of these gradients for signal separation (e.g. Liu et al. 2013, Switzer & Liu 2014).

  20. Global Sky Models Zheng et al. (2017) Oliveira-Costa et al. (2008) 1) Sky models from MHz to THz. Also: 2) Interpolation requires up to 5 terms . Sathyanarayana Rao et al. (2016) 3) Spectral smoothness supported by, i.e.: β€’ Theoretical models (Bernardi et al. 2015) β€’ Measurements from ARCADE- 2 (Kogut et al. 2011; Kogut 2012)

  21. Polarized Diffuse Foreground 1) Cosmological signal is NOT polarized . 2) Diffuse foreground is polarized ( ≀ 5% ) (Lenc et al. 2016). 3) Potential leakage from Polarized signal to Unpolarized Intensity. 4) Potential introduction of spectral structure due to Faraday Rotation. 5) From simulations, low impact expected on the Global 21-cm signal due to beam dilution. Observation with MWA ~ 150 MHz Low-foreground region Lenc et al. (2016)

  22. Induced Polarization Technique 1) Technique based on the modulation of foregrounds . 2) Foreground varies spatially but is spectrally smooth . 3) Global 21-cm signal is spatially uniform but spectrally complex . 4) Frequency-dependent modulation amplitude represents the foreground alone, and is contained in Stokes Q . 5) Stokes I contains both , foreground and 21-cm signal. 6) Tested on the ground, in preparation for DARE . Cosmic Twilight Polarimeter (CTP) Scale & subtract Only scaling error Nhan et al. (2017)

  23. Global Experiments

  24. BIGHORNS SARAS (RRI, India, Subrahmanjan et al.) (Curtin U., Australia, Sokolowsky et al.) HYPERION (Berkeley) SCI-HI -> PRIZM LEDA (Carnegie Mellon, Peterson et al.) (Harvard, Caltech, Greenhill et al.)

  25. EDGES E xperiment to D etect the G lobal E oR S ignature Prof. Judd Bowman (PI) Dr. Alan Rogers Dr. Raul Monsalve Mr. Thomas Mozdzen Ms. Nivedita Mahesh

  26. Location EDGES MRO

  27. Murchison Radio-astronomy Observatory (MRO) Radio-Quiet Site

  28. Two EDGES Instruments EDGES High Band EDGES Low Band

  29. EDGES Block Diagram Wide Beam FWHM β‰ˆ 70Β° Γ— 110Β° Wideband Antenna Receiver Back-End Stage Low-noise Amplification Amplification + + 100-m Cable Calibration Electronics Digitization Details in: Mozdzen et al. (2016) Monsalve et al. (2017)

  30. Current EDGES Instruments 2017 2015 2016 High-Band Aug Sept OLD Ground Plane (10m x 10m) NEW Ground Plane (25m x 25m) Low-Band 1 July 10 Oct Sept 25m x 25m EW Balun change Low-Band 2 June 1 June 23 July 17 Mar 23

  31. EDGES High-Band 2015-2016 Ground plane: 10m x 10m Antenna size: 1m long / 0.5m high

  32. EDGES Low-Band 1 2015-2016 OLD Ground plane: 10m x 10m Antenna size: 2m long / 1m high

  33. Sept 2016 Low-Band 1 New Ground Plane 20m 20m 5m Welding Wiregrid Panels NEW Ground Plane: Central Square: 20m x 20m 16 Triangles: 5m-long

  34. OLD Ground Plane NEW Ground Plane Example 10-day averages: OLD NEW 180 mK 68 mK Factor ~ 3 improvement due to NEW Ground Plane

  35. March 2017 Low-Band 2 Instrument

  36. EDGES 2017 HB LB LB

  37. Instrumental Calibration Calibration involves removing the following effects: 1) Receiver gain and offset. 2) Impedance mismatch between receiver and the antenna. 3) Antenna and ground losses. 4) Frequency-dependence of the antenna beam.

  38. Observations Beam snapshots βˆ’26.7Β°

  39. Observations EDGES Low-Band EDGES High-Band

  40. Beam chromaticity π‘ˆ ant πœ‘, LST Ξ© = ΰΆ± π‘ˆ sky πœ‘, LST, Ξ© βˆ™ 𝐢 πœ‘, LST, Ξ© 𝑒Ω Antenna-to-Sky Average Temperature π‘ˆ ant πœ‘, LST Ξ© = 𝐷 πœ‘, LST βˆ™ π‘ˆ sky πœ‘, LST Ξ© Χ¬ π‘ˆ sky 𝝋 𝐬𝐟𝐠 , LST, Ξ© βˆ™ 𝐢 𝝋, LST, Ξ© 𝑒Ω Chromaticity Correction 𝐷 πœ‘, LST = Χ¬ π‘ˆ sky 𝝋 𝐬𝐟𝐠 , LST, Ξ© βˆ™ 𝐢 𝝋 𝐬𝐟𝐠 , LST, Ξ© 𝑒Ω Simulated Antenna Beam at One Frequency

  41. Chromaticity Correction

  42. Beam-Weighted Spectral Index of Diffuse Foregrounds at DEC = βˆ’26.7Β° +𝜸 πœ‘ Fit Model: π‘ˆ sky (πœ‘) = 𝑼 πŸπŸ”πŸ + π‘ˆ CMB Two-parameter Power Law: 150 MHz Mozdzen et al. (2017) Previous result: Rogers & Bowman (2008) estimated 𝛾 = βˆ’2.5 Β± 0.1

  43. Space-dependent Spectral Index Example of discrepancies between the spectral index computed from maps of the GSM-2008 , and directly from the low-frequency measurements .

  44. EDGES High-Band Observations from 2015 1. Residuals to 5-term polynomial 2. 40 days of nighttime 3. 6-hr averages 4. Low foregrounds 5. Typical daily RMS residuals ~ 60 mK

  45. EDGES High-Band Observations from 2015 1. Residuals to 5-term polynomial 2. Average of 40 days of nighttime 3. 6-hr average 4. Low foregrounds

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