Flow Matching for Atmospheric Retrieval of Exoplanets: Where Reliability meets Adaptive Noise Levels
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Abstract (arXiv)
Inferring atmospheric properties of exoplanets from observed spectra is key to understanding their formation, evolution, and habitability. Since traditional Bayesian approaches to atmospheric retrieval (e.g., nested sampling) are computationally expensive, a growing number of machine learning (ML) methods such as neural posterior estimation (NPE) have been proposed. We seek to make ML-based atmospheric retrieval (1) more reliable and accurate with verified results, and (2) more flexible with respect to the underlying neural networks and the choice of the assumed noise models. First, we adopt flow matching posterior estimation (FMPE) as a new ML approach to atmospheric retrieval. FMPE maintains many advantages of NPE, but provides greater architectural flexibility and scalability. Second, we use importance sampling (IS) to verify and correct ML results, and to compute an estimate of the Bayesian evidence. Third, we condition our ML models on the assumed noise level of a spectrum (i.e., error bars), thus making them adaptable to different noise models. Both our noise level-conditional FMPE and NPE models perform on par with nested sampling across a range of noise levels when tested on simulated data. FMPE trains about 3 times faster than NPE and yields higher IS efficiencies. IS successfully corrects inaccurate ML results, identifies model failures via low efficiencies, and provides accurate estimates of the Bayesian evidence. FMPE is a powerful alternative to NPE for fast, amortized, and parallelizable atmospheric retrieval. IS can verify results, thus helping to build confidence in ML-based approaches, while also facilitating model comparison via the evidence ratio. Noise level conditioning allows design studies for future instruments to be scaled up, for example, in terms of the range of signal-to-noise ratios.
Key facts. Cited by 3 papers in the map (data through 14 Oct 2026). Builds on 14 of its 52 references that are in the map. First posted on arXiv 28 Oct 2024.
Builds on
14 of 52 references.
References · 14
- 2019The frontier of simulation-based inferencecited by 502
- 2023normflows: A PyTorch Package for Normalizing Flowscited by 56
- 2019An Ensemble of Bayesian Neural Networks for Exoplanetary Atmospheric Retrievalcited by 16
- 2017Dynamic nested sampling: an improved algorithm for parameter estimation and evidence calculationcited by 15
- 2020Peeking inside the Black Box: Interpreting Deep Learning Models for Exoplanet Atmospheric Retrievalscited by 9
- 2023NAUTILUS: boosting Bayesian importance nested sampling with deep learningcited by 6
- 2022Exoplanet Characterization using Conditional Invertible Neural Networkscited by 5
- 2022Convolutional neural networks as an alternative to Bayesian retrievalscited by 5
- 2023Using a neural network approach to accelerate disequilibrium chemistry calculations in exoplanet atmospherescited by 3
- 2023ExoMDN: Rapid characterization of exoplanet interior structures with Mixture Density Networkscited by 3
- 2024Approximating Rayleigh Scattering in Exoplanetary Atmospheres using Physics-informed Neural Networks (PINNs)cited by 2
- 2023Parameterizing pressure-temperature profiles of exoplanet atmospheres with neural networkscited by 1
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Citing papers per year: 2025: 2; 2026: 1.
3 papers.
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- 2023Inferring Atmospheric Properties of Exoplanets with Flow Matching and Neural Importance Sampling
- 2025Estimating Orbital Parameters of Direct Imaging Exoplanet Using Neural Network
- 2026Machine Learning and Deep Learning for Exoplanet Detection and Atmospheric Characterization with JWST and the Upcoming Ariel Mission
- 2023Flow Matching for Scalable Simulation-Based Inference
- 2026FluxFlow: Conservative Flow-Matching for Astronomical Image Super-Resolution
- 2024Flow Matching for Posterior Inference with Simulator Feedback
- 2024Stochastic Flow Matching for Resolving Small-Scale Physics
- 2024Tackling the Problem of Distributional Shifts: Correcting Misspecified, High-Dimensional Data-Driven Priors for Inverse Problems