Star/galaxy separation at faint magnitudes: Application to a simulated Dark Energy Survey
M. T. Soumagnac, F. B. Abdalla, O. Lahav, D. Kirk, I. Sevilla, E., Bertin, B. T. P. Rowe, J. Annis, M. T. Busha, L. N. Da Costa, J. A. Frieman,, E. Gaztanaga, M. Jarvis, H. Lin, W. J. Percival, B. X. Santiago, C. G. Sabiu,, R. H. Wechsler, L. Wolz, B. Yanny

TL;DR
This paper develops a new machine learning-based method for star/galaxy separation in the Dark Energy Survey, improving accuracy at faint magnitudes to meet cosmological measurement requirements.
Contribution
It introduces a PCA-ANN approach that enhances star/galaxy classification accuracy at faint magnitudes compared to traditional morphometric methods.
Findings
Increased purity by up to 20% for stars at faint magnitudes.
Achieved better separation performance than existing classifiers.
Met the science requirements for cosmological parameter estimation.
Abstract
We address the problem of separating stars from galaxies in future large photometric surveys. We focus our analysis on simulations of the Dark Energy Survey (DES). In the first part of the paper, we derive the science requirements on star/galaxy separation, for measurement of the cosmological parameters with the Gravitational Weak Lensing and Large Scale Structure probes. These requirements are dictated by the need to control both the statistical and systematic errors on the cosmological parameters, and by Point Spread Function calibration. We formulate the requirements in terms of the completeness and purity provided by a given star/galaxy classifier. In order to achieve these requirements at faint magnitudes, we propose a new method for star/galaxy separation in the second part of the paper. We first use Principal Component Analysis to outline the correlations between the objects…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
