Statistical data analysis of x-ray spectroscopy data enabled by neural network accelerated Bayesian inference

Bayesian inference applied to x-ray spectroscopy data analysis enables uncertainty quantification necessary to rigorously test theoretical models. However, when comparing to data, detailed atomic physics and radiation transfer calculations of x-ray emission from non-uniform plasma conditions are typically too slow to be performed in line with statistical sampling methods, such as Markov Chain Monte Carlo sampling. Furthermore, differences in transition energies and x-ray opacities often make direct comparisons between simulated and measured spectra unreliable. We present a spectral decomposition method that allows for corrections to line positions and bound-bound opacities to best fit experimental data, with the goal of providing quantitative feedback to improve the underlying theoretical models and guide future experiments. In this work, we use a neural network (NN) surrogate model to replace spectral calculations of isobaric hot-spots created in Kr-doped implosions at the National Ignition Facility. The NN was trained on calculations of x-ray spectra using an isobaric hot-spot model post-processed with Cretin, a multi-species atomic kinetics and radiation code. The speedup provided by the NN model to generate x-ray emission spectra enables statistical analysis of parameterized models with sufficient detail to accurately represent the physical system and extract the plasma parameters of interest.

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Publication Details

Journal
Review of Scientific Instruments
Published
2024-08-01
DOI
https://doi.org/10.1063/5.0219464
Citations
3
Primary Topic
Atomic and Molecular Physics
Type
article
Field-Weighted Citation Impact
1.01

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article

Statistical data analysis of x-ray spectroscopy data enabled by neural network accelerated Bayesian inference

P. C. Efthimion, M. B. Schneider, H. A. Scott, M. Bitter et al.
3 citations
Review of Scientific Instruments
Atomic and Molecular Physics
1.01
article

Statistical data analysis of x-ray spectroscopy data enabled by neural network accelerated Bayesian inference

P. C. Efthimion, M. B. Schneider, H. A. Scott, M. Bitter, B. A. Hammel, Brian Kraus, A. G. MacPhee, B. Bachmann, Lan Gao, M. J. MacDonald, K. W. Hill, C. B. Yeamans, Jim Gaffney, D. B. Thorn, L. Peterson, B. Hammel
article en
3 citations

Abstract

Bayesian inference applied to x-ray spectroscopy data analysis enables uncertainty quantification necessary to rigorously test theoretical models. However, when comparing to data, detailed atomic physics and radiation transfer calculations of x-ray emission from non-uniform plasma conditions are typically too slow to be performed in line with statistical sampling methods, such as Markov Chain Monte Carlo sampling. Furthermore, differences in transition energies and x-ray opacities often make direct comparisons between simulated and measured spectra unreliable. We present a spectral decomposition method that allows for corrections to line positions and bound-bound opacities to best fit experimental data, with the goal of providing quantitative feedback to improve the underlying theoretical models and guide future experiments. In this work, we use a neural network (NN) surrogate model to replace spectral calculations of isobaric hot-spots created in Kr-doped implosions at the National Ignition Facility. The NN was trained on calculations of x-ray spectra using an isobaric hot-spot model post-processed with Cretin, a multi-species atomic kinetics and radiation code. The speedup provided by the NN model to generate x-ray emission spectra enables statistical analysis of parameterized models with sufficient detail to accurately represent the physical system and extract the plasma parameters of interest.

Review of Scientific InstrumentsVol. 95(8)
Lawrence Livermore National Laboratory (US), Princeton University (US), Princeton Plasma Physics Laboratory (US)
Laboratory Directed Research and Development, Lawrence Livermore National Laboratory
Openalex Percentile: Top 25%
Atomic and Molecular Physics
1.01
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