Approximate Bayesian Computation for Astronomical Model Analysis: A Case Study in Galaxy Demographics and Morphological Transformation at High Redshift
E. Cameron, A. N. Pettitt

TL;DR
This paper demonstrates the application of Approximate Bayesian Computation (ABC) to analyze galaxy evolution at high redshift, providing insights into merger rates and morphological transformations using a novel stochastic model and efficient ABC algorithms.
Contribution
It introduces a stochastic model for galaxy evolution processes and applies an efficient ABC-Sequential Monte Carlo method to derive key parameters from observational data.
Findings
Tight constraints on the merger rate in the early Universe.
Major merging is favored over secular evolution for bulge formation.
Demonstrates the importance of summary statistic selection in ABC analysis.
Abstract
"Approximate Bayesian Computation" (ABC) represents a powerful methodology for the analysis of complex stochastic systems for which the likelihood of the observed data under an arbitrary set of input parameters may be entirely intractable-the latter condition rendering useless the standard machinery of tractable likelihood-based, Bayesian statistical inference (e.g. conventional Markov Chain Monte Carlo simulation; MCMC). In this article we demonstrate the potential of ABC for astronomical model analysis by application to a case study in the morphological transformation of high redshift galaxies. To this end we develop, first, a stochastic model for the competing processes of merging and secular evolution in the early Universe; and second, through an ABC-based comparison against the observed demographics of massive (M_gal > 10^11 M_sun) galaxies (at 1.5 < z < 3) in the CANDELS/EGS…
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