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Accelerated Bayesian SED Modeling using Amortized Neural Posterior Estimation

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arxiv 2203.07391 v1 pith:SZMZUAX6 submitted 2022-03-14 astro-ph.GA astro-ph.COstat.ML

classification astro-ph.GAastro-ph.COstat.ML
keywords posteriormodelanpebayesianflowgalaxiesgalaxyneural
verification ladder T0 review T1 audit T2 compute T3 formal
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abstract

State-of-the-art spectral energy distribution (SED) analyses use a Bayesian framework to infer the physical properties of galaxies from observed photometry or spectra. They require sampling from a high-dimensional space of SED model parameters and take $>10-100$ CPU hours per galaxy, which renders them practically infeasible for analyzing the $billions$ of galaxies that will be observed by upcoming galaxy surveys ($e.g.$ DESI, PFS, Rubin, Webb, and Roman). In this work, we present an alternative scalable approach to rigorous Bayesian inference using Amortized Neural Posterior Estimation (ANPE). ANPE is a simulation-based inference method that employs neural networks to estimate the posterior probability distribution over the full range of observations. Once trained, it requires no additional model evaluations to estimate the posterior. We present, and publicly release, ${\rm SED}{flow}$, an ANPE method to produce posteriors of the recent Hahn et al. (2022) SED model from optical photometry. ${\rm SED}{flow}$ takes ${\sim}1$ $second~per~galaxy$ to obtain the posterior distributions of 12 model parameters, all of which are in excellent agreement with traditional Markov Chain Monte Carlo sampling results. We also apply ${\rm SED}{flow}$ to 33,884 galaxies in the NASA-Sloan Atlas and publicly release their posteriors: see https://changhoonhahn.github.io/SEDflow.

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Cited by 1 Pith paper

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  1. Implicit Likelihood Inference and $z$-Binned Reconstruction of Dark Energy $w(z)$

    astro-ph.CO 2026-08 conditional novelty 6.0 of 10

    Simulation-based inference with seven dark-energy bins yields w0 = -0.90 ± 0.05, a marginal ~2σ preference for w > -1 at low redshift, while all other constrained bins agree with ΛCDM.

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