CosmoStat / BlendHunter

Deep learning tool for identifying blended galaxy images in survey images.
MIT License
4 stars 3 forks source link

Check literature for missing references #3

Closed sfarrens closed 3 years ago

sfarrens commented 3 years ago
sfarrens commented 3 years ago

https://arxiv.org/pdf/2101.12628.pdf

andrevitorelli commented 3 years ago

https://arxiv.org/abs/2012.08567 - cite the impact of close blends on shear responsivity/biases

andrevitorelli commented 3 years ago

1st quick pass...

Deep Transfer Learning (most interesting):

Impacts of blends:

sfarrens commented 3 years ago

@andrevitorelli I have pretty much finished the introduction. We are still missing a couple of references:

andrevitorelli commented 3 years ago

The relevant paper from euclid seems to be (in a first take) the prep IV (Martinet et al 2019 https://arxiv.org/abs/1902.00044 ) I'm checking for a number to quote.

The good for classification I'll try to find in refs from the paper about efficient nets. https://arxiv.org/abs/1905.11946

andrevitorelli commented 3 years ago
andrevitorelli commented 3 years ago

Possible paper of interest, recent. Effects of overlapping sources on cosmic shear estimation: Statistical sensitivity and pixel-noise bias Javier Sanchez, Ismael Mendoza, David P. Kirkby, Patricia R. Burchat (for the LSST Dark Energy Science Collaboration)

Full abs: The next generation of dark-energy imaging surveys – so called “Stage-IV” surveys, such as that of the Rubin Observatory Legacy Survey of Space and Time (LSST) – will cross a threshold in the number density of detected sources on the sky that requires qualitatively different image analysis and measurement techniques compared to the current generation of Stage-III surveys. In Stage-IV surveys, a significant amount of the cosmologically useful information is due to sources whose images overlap with those of other sources on the sky. We focus on the weak gravitational lensing probe, for which we expect the largest impact since the cosmic shear signal is primarily encoded in the estimated shapes of observed galaxies and thus directly impacted by overlaps. We introduce a framework based on the Fisher formalism to analyze the effect of the overlapping sources (“blending”) on the estimation of cosmic shear. This method gives concrete predictions for the minimum loss of information due to noise and blending for any choice of “deblending” scheme and shape-measurement algorithm. Our studies account for undetected sources but do not address their full effects and biases they may introduce.

We use simulated images and predict this impact of blending for three surveys: the Dark Energy Survey (DES), the Hyper-Suprime Cam Subaru Strategic Program (HSC-SSP), and the Rubin LSST. Our methodology successfully estimates the statistical sensitivity to weak lensing for DES and HSC early results.For LSST, we present the expected loss in statistical sensitivity for the ten-year survey due to blending. We find that for approximately 62% of galaxies that are likely to be detected in full-depth LSST images, at least1% of the flux in their pixels is from overlapping sources. We also find that the statistical correlations between measures of overlapping galaxies and, to a much lesser extent (0.2%) the higher shot noise level due to their presence, decrease the effective number density of galaxies,Neff, by∼18%. We calculate an upper limit on Neff of 39.4 galaxies per arcmin2 in r band. We study the impact of stars on Neff as a function of stellar density and illustrate the diminishing returns of extending the survey into lower Galactic latitudes.

We extend the simulation-based Fisher formalism to predict the expected increase in pixel-noise bias due to blending for maximum-likelihood (ML) shape estimators. We find that noise bias depends sensitively on the particular shape estimator and measure of ensemble-average shape that is used, and properties of the galaxy that include redshift-dependent quantities such as size and luminosity. Based on the magnitude of the estimated biases and these many dependencies, we conclude that it will not be possible to estimate noise biases of ML shear estimators using simulations, at the sensitivity required for LSST measurements of cosmic shear.The source code for these studies is available online.

https://arxiv.org/abs/2103.02078