Optimizing the observing bandwidths for the CLASS HF detectors

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Transcription:

Optimizing the observing bandwidths for the CLASS HF detectors K. Randle 1,2 K. Rostem 3 D. Chuss 2 1 Department of Physics University of Massachusetts Amherst 2 Observational Cosmology Laboratory NASA Goddard Spaceflight Center 3 Department of Physics and Astronomy Johns Hopkins University 25 July 2014 SPS Summer Intern Symposium

Events in the Early Universe

Imprints of Inflation on the Cosmic Microwave Background Small fluctuations in the early moments of the universe become anisotropies in temperature of the CMB, 2.7260 ± 0.0013 K

Imprints of Inflation on the Cosmic Microwave Background Process of inflation yields large gravitational waves

Imprints of Inflation on the Cosmic Microwave Background Process of inflation yields large gravitational waves GW s uniquely cause B-mode polarization

Imprints of Inflation on the Cosmic Microwave Background Process of inflation yields large gravitational waves GW s uniquely cause B-mode polarization Therefore, a B-mode signal in the CMB would be evidence for inflation

Detecting the CMB The Cosmology Large Anuglar Scale Surveyor (CLASS) will use very sensitive, very cold bolometers at four different frequencies in order to detect the very low-frequency microwave photons from the CMB.

Avoiding Other Sources Optical filters, feed horns, waveguides and on-chip filters remove frequencies beyond the desired signal. Location in the Atacama desert will decrease microwave signal from the atmosphere The Variable Polarization Modulator distinguishes the polarization of the photons

The Atmospheric Signal Data from Refs. [1] and [2] The atmosphere behaves like a black body - absorbing and emitting - at about 270 K

The Atmospheric Signal Data from Refs. [1] and [2] It doesn t absorb and emit on all frequencies, but where it absorbs, it emits; where it doesn t absorb, it doesn t emit

The Atmospheric Signal Data from Refs. [1] and [2] The waveguides only permit transmission of photons at certain wavelengths

Bandwidth Optimization Goals To determine the optimal bandwidth for on-chip filter placement: Maximize power from the CMB Minimize noise from the signal Use a model based on variable atmospheric transmission

Mathematical Basis - Power Planck s law (intensity per frequency) B ν (T ) = 2hν2 c 2 1 e hν k B T 1 (1) Power per frequency, Approximating AΩ = λ 2 (Ref. [3]) p(ν) = AΩB ν (T ) = αɛf 2hν e hν k B T 1 (2)

Mathematical Basis - Noise Variance per frequency σ 2 = n 2 n 2 (3) Derived for radio-frequency bolometers in Ref. [4]: ( ) NEP 2 = 4h2 ν 2 (αɛf) 1 + αɛf e hν k B T 1 e hν k B T 1 (4)

Weighting by PWV Since the water in the atmosphere is variable and influences atmospheric transmissivity, I weighted the power and noise by the PWV on a Rayleigh distribution. D = x σ 2 e x2 2σ 2 (5) Given the percent of time the Atacama is below a set of PWVs, I performed a χ 2 test to evaluate σ = 1.056251.

Optimization map

Results The maxima represent the bandwidths with the highest CMB signal and the lowest noise and yield the following results. Band Recommended Band Total Power Total NEP 90 GHz 75.2 to 108.8 GHz 4.9781 pw 3.4497 10 5 pw/ Hz 150 GHz 125.5 to 164.7 GHz 7.0871 pw 5.0195 10 5 pw/ Hz 220 GHz 187.1 to 239.0 GHz 13.6861 pw 8.9116 10 5 pw/ Hz

Acknowledgements Special thanks to the SPS Internship Program who funded me for this research. Thank you to my advisors and colleagues at NASA Goddard Spaceflight Center, Dr. David Chuss, Dr. Karwan Rostem, Felipe Colazo, and Kyle Helson. Thanks to the SPS staff for their support and guidance.

References 1. ALMA Collaboration, Atmosphere model based on Juan Pardo s ATM model for the altitude of the Atacama Desert, almascience.eso.org/aboutalma/weather/atmosphere-model 2. K. U-Yen, High Frequency Structure Simulations for the CLASS waveguides. 3. J. Kraus, R. Marhefka, Antennas (McGraw-Hill, 2001) International Edition, Chap. 2. 4. J. Mather, "Bolometer noise: nonequelibrium theory," Appl. Opt. 21, 1125-1129 (1982). 5. W. Press, B. Flannery, W. Vetterling, S. Teukolsky, Numerical Recipes in Pascal: The Art of Scientific Computing. (Cambridge University Press, 1989). p. 122