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Main Authors: Hamm, D., Theiler, C., Simeoni, M., Duval, B. P., Debarre, T., Simons, L., Queralt, J. R.
Format: Preprint
Published: 2025
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Online Access:https://arxiv.org/abs/2506.20232
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author Hamm, D.
Theiler, C.
Simeoni, M.
Duval, B. P.
Debarre, T.
Simons, L.
Queralt, J. R.
author_facet Hamm, D.
Theiler, C.
Simeoni, M.
Duval, B. P.
Debarre, T.
Simons, L.
Queralt, J. R.
contents Plasma diagnostics often employ computerized tomography to estimate emissivity profiles from a finite, and often limited, number of line-integrated measurements. Decades of algorithmic refinement have brought considerable improvements, and led to a variety of employed solutions. These often feature an underlying, common structure that is rarely acknowledged or investigated. In this paper, we present a unifying perspective on sparse-view tomographic reconstructions for plasma imaging, highlighting how many inversion approaches reported in the literature can be naturally understood within a Bayesian framework. In this setting, statistical modelling of acquired data leads to a likelihood term, while the assumed properties of the profile to be reconstructed are encoded within a prior term. Together, these terms yield the posterior distribution, which models all the available information on the profile to be reconstructed. We show how credible reconstructions, uncertainty quantification and further statistical quantities of interest can be efficiently obtained from noisy tomographic data by means of a stochastic gradient flow algorithm targeting the posterior. This is demonstrated by application to soft x-ray imaging at the TCV tokamak. We validate the proposed imaging pipeline on a large dataset of generated model phantoms, showing how posterior-based inference can be leveraged to perform principled statistical analysis of quantities of interest. Finally, we address some of the inherent, and thus remaining, limitations of sparse-view tomography. All the computational routines used in this work are made available as open access code.
format Preprint
id arxiv_https___arxiv_org_abs_2506_20232
institution arXiv
publishDate 2025
record_format arxiv
spellingShingle Tomography for Plasma Imaging: a Unifying Framework for Bayesian Inference
Hamm, D.
Theiler, C.
Simeoni, M.
Duval, B. P.
Debarre, T.
Simons, L.
Queralt, J. R.
Plasma Physics
Plasma diagnostics often employ computerized tomography to estimate emissivity profiles from a finite, and often limited, number of line-integrated measurements. Decades of algorithmic refinement have brought considerable improvements, and led to a variety of employed solutions. These often feature an underlying, common structure that is rarely acknowledged or investigated. In this paper, we present a unifying perspective on sparse-view tomographic reconstructions for plasma imaging, highlighting how many inversion approaches reported in the literature can be naturally understood within a Bayesian framework. In this setting, statistical modelling of acquired data leads to a likelihood term, while the assumed properties of the profile to be reconstructed are encoded within a prior term. Together, these terms yield the posterior distribution, which models all the available information on the profile to be reconstructed. We show how credible reconstructions, uncertainty quantification and further statistical quantities of interest can be efficiently obtained from noisy tomographic data by means of a stochastic gradient flow algorithm targeting the posterior. This is demonstrated by application to soft x-ray imaging at the TCV tokamak. We validate the proposed imaging pipeline on a large dataset of generated model phantoms, showing how posterior-based inference can be leveraged to perform principled statistical analysis of quantities of interest. Finally, we address some of the inherent, and thus remaining, limitations of sparse-view tomography. All the computational routines used in this work are made available as open access code.
title Tomography for Plasma Imaging: a Unifying Framework for Bayesian Inference
topic Plasma Physics
url https://arxiv.org/abs/2506.20232