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220719-astro1

Deep learning in Astronomy

1 Introduction

1.1 Astronomy

A branch of science that covers the study and analysis of all extraterrestrial objects and their phenomena.

  • Origin
  • Evolution
  • Functions

1.2 Astronomy – Method History

  • Observational astronomy (OA)
    • Human eyes
    • Telescopes
    • Radio
    • Micrometer (e.g. double stars)
    • Spectrograph (e.g. redshift)
    • Photoelectric photometry using Charge-coupled Device (CCD), which can record the image nearly down to the level of individual photons.
    • Neutrino astronomy
    • Gravitational wave
  • Virtual observatory (VO)

1.3 Astronomy – Fields

Astronomy is divided into many subfields, such as galactic astronomy, planetary science, extragalactic astronomy, stellar astronomy, solar astronomy, and cosmology. In general, the theoretical and the observational.

The purpose of observational study is to observe, record, and collect the data about the universe under study and theoretical scientists mainly calculate the measurable consequences of physical models.

Theoretical astronomers use the collected data to generate the simulation model, and the corresponding observations serve the purpose of evaluating the model or indicating the need for tweaking them.

1.4 Astronomy – Data

With ultra-modern technology, the astronomical data collection has been very simple, and rate is very high. And in astronomy, there are “4Vs” – volume, variety, velocity, and value.

Volume
data size – can be PB, EB, ZB.
Variety
complex elements – signals, images, videos, spectra, time series, and simulations.
Velocity
rate of production and transmission – sizeable synoptic survey telescopes (LSST) 20 TB per night for ten years.
Value
high value to the astronomy of the data.

1.5 Data – Data type

  • One-dimensional information in the form of signals;
  • Two-dimensional information in images;
    • multispectral (8-10) and hyperspectral (100+).
    • From electromagnetic (EM) emissions
    • Image data
    • Spectral data
  • Three-dimensional information in the video?;
  • Time series (GW).
Electromagnetic Spectrum
From $1$ Hz to $1025$ Hz, From km to atom size.

1.6 Tasks

  • Stellar Classification [cite:@jing-minNewStellarSpectral2020;@chiuSearchingYoungStellar2021]
    • Most potential applications
    • O, B, A, F, G, K, and M. (O and M represent the hottest and coolest types)
  • Pulsar Detection and Recognition (Time series, intensity and time)
  • Star / galaxy separation/classification and information analysis [cite:@hausenMorpheusDeepLearning2020]
    • Shape and size
  • Transient Analysis (暂现源, Fast ratio burst (FRB), gamma-ray burst, pulsar, gravitational wave[cite:@zhangDetectingGravitationalWaves2022], and other transient phenomena)(FAST)
  • Astronomical survey analysis (e.g. Gaia survey, Active Galactic Nuclei(AGN))
  • Other applications

2 Papers

2.1 Paper 1

  • Detecting gravitational waves from extreme mass ratio inspirals (EMRI) using convolutional neural networks [cite:@zhangDetectingGravitationalWaves2022]
  • By: Xue-Ting Zhang, Chris Messenger, Natalia Korsakova, Man Leong Chan, Yi-Ming Hu, and Jing-dong Zhang

2.2 Gravitational waves

  • Double White Dwarfs (DWDs)
  • Massive Binary Black Holes (MBBHs)
  • Stellar-mass Binary Black Holes (sBBHs)
  • Extreme mass ratio inspirals (EMRIs)
  • Stochastic gravitational-wave background (mHz frequency band)

2.3 Waveform models of EMRIs

  • Teukolsky-based waveform and Numerical Kludge (NK) waveform.
  • Analytic Kludge (AK) model, through post-Newtonian equations (max 4.5 now)
  • Augmented Analytic Kludge (AAK). Accuracy similar to NK with the generating speed of AK

2.4 The TianQin (天琴) mission

Ground noise affects accuracy, and TianQin is in space and can accurately detect gravitational waves.

./p2.png

2.5 Data

Two categories. One can express the data $d$ as the addition of random Gaussian noise $n$ and the GW signal $h$.

  • $d(t) = h(t) + n(t)$, if signal is present
  • $d(t) = n(t)$, if there is no signal.

./p3.png

2.6 Model

Input
Simulation data for TianQin, using AK and AKK.
  • 7864320 seconds (three months)
  • 1/30 Hz
  • 262144 size

./p4.png

2.7 Experiment and Results

$M$ is MBH mass, \(10^4, 10^7\); $ρ$ is Signal-to-Noise Ratio (SNR); $z$ is redshift.

./p6.png

2.8 Experiment and Results

./p7.png

2.9 Experiment and Results

./p8.png

2.10 Paper 2

  • Morpheus: A Deep Learning Framework for the Pixel-level Analysis of Astronomical Image Data [cite:@hausenMorpheusDeepLearning2020]
  • By: Ryan Hausen and Brant E. Robertson.

2.11 Target

  • Source detection,
  • Source segmentation,
  • Morphological classification

2.12 Model

A U-Net.

Input
astronomical FITS images
Output
types – spheroid, disk, irregular, point source/compact, and background.

./p9.png

2.13 Model – Block

./p10.png

2.14 Classification results

./p11.png

2.15 Classification results

./p12.png

./p13.png

3 Refs

3.1 Refs