Nils Candebat, Giuseppe Germano Sacco, Laura Magrini, Francesco Belfiore, Mathieu Van-der-Swaelmen, Stefano Zibetti
{"title":"Inferring stellar parameters and their uncertainties from high-resolution spectroscopy using invertible neural networks","authors":"Nils Candebat, Giuseppe Germano Sacco, Laura Magrini, Francesco Belfiore, Mathieu Van-der-Swaelmen, Stefano Zibetti","doi":"arxiv-2409.10621","DOIUrl":null,"url":null,"abstract":"Context: New spectroscopic surveys will increase the number of astronomical\nobjects requiring characterization by over tenfold.. Machine learning tools are\nrequired to address this data deluge in a fast and accurate fashion. Most\nmachine learning algorithms can not estimate error directly, making them\nunsuitable for reliable science. Aims: We aim to train a supervised deep-learning algorithm tailored for\nhigh-resolution observational stellar spectra. This algorithm accurately infer\nprecise estimates while providing coherent estimates of uncertainties by\nleveraging information from both the neural network and the spectra. Methods: We train a conditional Invertible Neural Network (cINN) on\nobservational spectroscopic data obtained from the GIRAFFE spectrograph (HR10\nand HR21 setups) within the Gaia-ESO survey. A key features of cINN is its\nability to produce the Bayesian posterior distribution of parameters for each\nspectrum. By analyzing this distribution, we inferred parameters and their\nuncertainties. Several tests have been applied to study how parameters and\nerrors are estimated. Results: We achieved an accuracy of 28K in $T_{\\text{eff}}$, 0.06 dex in\n$\\log g$, 0.03 dex in $[\\text{Fe/H}]$, and between 0.05 dex and 0.17 dex for\nthe other abundances for high quality spectra. Accuracy remains stable with low\nsignal-to-noise ratio spectra. The uncertainties obtained are well within the\nsame order of magnitude. The network accurately reproduces astrophysical\nrelationships both on the scale of the Milky Way and within smaller star\nclusters. We created a table containing the new parameters generated by our\ncINN. Conclusion: This neural network represents a compelling proposition for\nfuture astronomical surveys. These coherent derived uncertainties make it\npossible to reuse these estimates in other works as Bayesian priors and thus\npresent a solid basis for future work.","PeriodicalId":501068,"journal":{"name":"arXiv - PHYS - Solar and Stellar Astrophysics","volume":null,"pages":null},"PeriodicalIF":0.0000,"publicationDate":"2024-09-16","publicationTypes":"Journal Article","fieldsOfStudy":null,"isOpenAccess":false,"openAccessPdf":"","citationCount":"0","resultStr":null,"platform":"Semanticscholar","paperid":null,"PeriodicalName":"arXiv - PHYS - Solar and Stellar Astrophysics","FirstCategoryId":"1085","ListUrlMain":"https://doi.org/arxiv-2409.10621","RegionNum":0,"RegionCategory":null,"ArticlePicture":[],"TitleCN":null,"AbstractTextCN":null,"PMCID":null,"EPubDate":"","PubModel":"","JCR":"","JCRName":"","Score":null,"Total":0}
引用次数: 0
Abstract
Context: New spectroscopic surveys will increase the number of astronomical
objects requiring characterization by over tenfold.. Machine learning tools are
required to address this data deluge in a fast and accurate fashion. Most
machine learning algorithms can not estimate error directly, making them
unsuitable for reliable science. Aims: We aim to train a supervised deep-learning algorithm tailored for
high-resolution observational stellar spectra. This algorithm accurately infer
precise estimates while providing coherent estimates of uncertainties by
leveraging information from both the neural network and the spectra. Methods: We train a conditional Invertible Neural Network (cINN) on
observational spectroscopic data obtained from the GIRAFFE spectrograph (HR10
and HR21 setups) within the Gaia-ESO survey. A key features of cINN is its
ability to produce the Bayesian posterior distribution of parameters for each
spectrum. By analyzing this distribution, we inferred parameters and their
uncertainties. Several tests have been applied to study how parameters and
errors are estimated. Results: We achieved an accuracy of 28K in $T_{\text{eff}}$, 0.06 dex in
$\log g$, 0.03 dex in $[\text{Fe/H}]$, and between 0.05 dex and 0.17 dex for
the other abundances for high quality spectra. Accuracy remains stable with low
signal-to-noise ratio spectra. The uncertainties obtained are well within the
same order of magnitude. The network accurately reproduces astrophysical
relationships both on the scale of the Milky Way and within smaller star
clusters. We created a table containing the new parameters generated by our
cINN. Conclusion: This neural network represents a compelling proposition for
future astronomical surveys. These coherent derived uncertainties make it
possible to reuse these estimates in other works as Bayesian priors and thus
present a solid basis for future work.