Utilizing variational autoencoders in the Bayesian inverse problem of photoacoustic tomography

Fuente: arXiv
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Main Authors: Sahlström, Teemu, Tarvainen, Tanja
Format: Preprint
Published: 2022
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author Sahlström, Teemu
Tarvainen, Tanja
author_facet Sahlström, Teemu
Tarvainen, Tanja
contents There has been an increasing interest in utilizing machine learning methods in inverse problems and imaging. Most of the work has, however, concentrated on image reconstruction problems, and the number of studies regarding the full solution of the inverse problem is limited. In this work, we study a machine learning based approach for the Bayesian inverse problem of photoacoustic tomography. We develop an approach for estimating the posterior distribution in photoacoustic tomography using an approach based on the variational autoencoder. The approach is evaluated with numerical simulations and compared to the solution of the inverse problem using a Bayesian approach.
format Preprint
id arxiv_https___arxiv_org_abs_2204_06270
institution arXiv
publishDate 2022
record_format arxiv
spellingShingle Utilizing variational autoencoders in the Bayesian inverse problem of photoacoustic tomography
Sahlström, Teemu
Tarvainen, Tanja
Computational Physics
Machine Learning
62F15, 68T07, 92C55
There has been an increasing interest in utilizing machine learning methods in inverse problems and imaging. Most of the work has, however, concentrated on image reconstruction problems, and the number of studies regarding the full solution of the inverse problem is limited. In this work, we study a machine learning based approach for the Bayesian inverse problem of photoacoustic tomography. We develop an approach for estimating the posterior distribution in photoacoustic tomography using an approach based on the variational autoencoder. The approach is evaluated with numerical simulations and compared to the solution of the inverse problem using a Bayesian approach.
title Utilizing variational autoencoders in the Bayesian inverse problem of photoacoustic tomography
topic Computational Physics
Machine Learning
62F15, 68T07, 92C55
url https://arxiv.org/abs/2204.06270