Weak Lensing with Sizes, Magnitudes and Shapes
Justin Alsing, Donnacha Kirk, Alan Heavens, Andrew Jaffe

TL;DR
This paper develops a Bayesian method to infer cosmic convergence from galaxy size, magnitude, and redshift data, demonstrating its potential to enhance dark energy studies by combining magnification with shear measurements.
Contribution
It introduces a novel Bayesian approach for convergence inference using size and magnitude data, including a model for their joint distribution and an analysis of systematic effects.
Findings
Estimated convergence dispersion ~0.8, larger than shear (~0.38).
Magnification can significantly improve dark energy constraints when combined with shear.
Different systematics for shear and magnification make their combination advantageous.
Abstract
Weak lensing can be observed through a number of effects on the images of distant galaxies; their shapes are sheared, their sizes and fluxes (magnitudes) are magnified and their positions on the sky are modified by the lensing field. Galaxy shapes probe the shear field whilst size, magnitude and number density probe the convergence field. Both contain cosmological information. In this paper we are concerned with the magnification of the size and magnitude of individual galaxies as a probe of cosmic convergence. We develop a Bayesian approach for inferring the convergence field from a measured size, magnitude and redshift and demonstrate that the inference on convergence requires detailed knowledge of the joint distribution of intrinsic sizes and magnitudes. We build a simple parameterised model for the size-magnitude distribution and estimate this distribution for CFHTLenS galaxies. In…
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