The AstroStat Slog » Photometric Redshift http://hea-www.harvard.edu/AstroStat/slog Weaving together Astronomy+Statistics+Computer Science+Engineering+Intrumentation, far beyond the growing borders Fri, 09 Sep 2011 17:05:33 +0000 en-US hourly 1 http://wordpress.org/?v=3.4 [ArXiv] 2nd week, Nov. 2007 http://hea-www.harvard.edu/AstroStat/slog/2007/arxiv-2nd-week-nov-2007/ http://hea-www.harvard.edu/AstroStat/slog/2007/arxiv-2nd-week-nov-2007/#comments Fri, 09 Nov 2007 16:45:01 +0000 hlee http://hea-www.harvard.edu/AstroStat/slog/2007/arxiv-2nd-week-nov-2007/ There should be at least one paper that drags your attention. Various statistics topics appeared in astro-ph this week.

  • [astro-ph:0711.0330] Assessing statistical significance of periodogram peaks by R. V. Baluev
  • [astro-ph:0711.0435] Bayesian approach for g-mode detection, or how to restrict our imagination by T.Appourchaux
  • [astro-ph:0711.0500] A search for transiting extrasolar planet candidates in the OGLE-II microlens database of the galactic plane by I. Snellen et. al.
  • [astro-ph:0711.0537] A new wavelet-based approach for the automated treatment of large sets of lunar occultation data by O. Fors et. al.
  • [astro-ph:0711.0962] Photometric Redshift Error Estimators by H. Oyaizu et. al.
  • [astro-ph:0711.0270] Two-point correlation properties of stochastic “cloud processes” by A Gabrielli and M. Joyce
  • [stat.TH:0711.0883] Data-driven wavelet-Fisz methodology for nonparametric function estimation by P. Fryzlewicz
  • [stat.ME:0711.0458] Bayesian finite mixtures: a note on prior specification and posterior computation by A. Nobile
  • [astro-ph:0711.0989] Color Dependence in the Spatial Distribution of Satellite Galaxies by J. Chen
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Photometric Redshifts http://hea-www.harvard.edu/AstroStat/slog/2007/photometric-redshifts/ http://hea-www.harvard.edu/AstroStat/slog/2007/photometric-redshifts/#comments Wed, 25 Jul 2007 06:28:40 +0000 hlee http://hea-www.harvard.edu/AstroStat/slog/2007/photometric-redshifts/ Since I began to subscribe arxiv/astro-ph abstracts, from an astrostatistical point of view, one of the most frequent topics has been photometric redshifts. This photometric redshift has been a popular topic as the catalog of remote photometric object observation multiplies its volume and sky survey projects in multiple bands lead to virtual observatories (VO – will discuss in the later posting). Just searching by photometric redshifts in google scholar and arxiv.org provides more than 2000 articles since 2000.

Quantifying redshifts is one of the key astronomical measures to identify the type of objects as well as to provide their distance. Typically, measuring redshifts requires spectral data, which are quite expensive in many aspects compared to photometric data. Let me explain a little what are spectral data and photometric data to enhance understandings for non astronomers.

Collecting photometric data starts from taking pictures with different filters. Through blue, yellow, red optical filters, or infrared, ultra-violet, X-ray filters, objects look different (or have different light intensity) and various astronomical objects can be identify via investigating pictures of many filter combinations. On the other hand, collecting spectral data starts from dispersing light through a specially designed prism. Because of this light dispersion, it takes longer to collect lights from a object and the smaller number of objects are recorded in a picture plate compared to collecting photometric data. A nice feature of this expensive spectral data is providing the physical condition of the object directly: first, the distance by the relative spectral line shifts of spectral lines; second, abundance (the metallic composition of the object), temperature, type of the object also from spectral lines. Therefore, utilizing photometric data to infer measures normally available from spectral data is a very attractive topic in astronomy.

However, there are many challenges. The massive volume of data and sampling bias*, like Malmquist bias (wiki) and Lutz-Kelker bias, hinder traditional regression techniques, where numerous statistical and machine learning methods have been introduced to make most of these photometric data to infer distances economically and quickly.

*((For a reference regarding these biases and astronomical distances, please check Distance Estimation in Cosmology by
Hendry, M. A. and Simmons, J. F. L., Vistas in Astronomy, vol. 39, Issue 3, pp.297-314.))

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