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20232026
most citedElectrical Impedance Tomography: A Fair Comparative Study on Deep Learning and Analytic-based Approaches

3 citations · 4 across the 12 of their papers we have counts for

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Showing 2026Show all

6 papers · 1 filter

math.NA2026

Gradient Descent on Point Clouds and Applications in Learned Operator Correction

Andreas Hauptmann, Yury Korolev, Matthew Thorpe

We consider the problem of minimising an energy over an unknown manifold that is given implicitly by a point cloud. For a known manifold one can define a gradient descent scheme an…

eess.IV2026

Enabling self-supervised learned primal dual with Noise2Inverse

Antti Sällinen, Siiri Rautio, Santeri Kaupinmäki +1

X-ray computed tomography reconstruction is an ill-posed inverse problem, particularly in low-dose and sparse-angle settings where measurements are noisy and incomplete. While lear…

math.NA2026

QVaR: a Quantum Variational Regularization method for Linear Inverse Problems

Siiri Rautio, Hjørdis Schlüter, Andreas Hauptmann +1

We present a tailored framework for solving regularized linear inverse problems using quantum optimization methods. By discretizing the solution space and encoding data fidelity an…

eess.IV2026

Deep Image Prior for photoacoustic tomography can mitigate limited-view artifacts

Hanna Pulkkinen, Jenni Poimala, Leonid Kunyansky +2

We study the deep image prior (DIP) framework applied to photoacoustic tomography (PAT) as an unsupervised reconstruction approach to mitigate limited-view artifacts and noise comm…

physics.comp-ph2026

Utilising a learned forward operator in the inverse problem of photoacoustic tomography

Karoliina Puronhaara, Teemu Sahlström, Andreas Hauptmann +1

We study the use of a learned forward operator in the inverse problem of photoacoustic tomography. The Fourier neural operator to approximate the photoacoustic wave propagation is…

math.NA2026

Transformer Causality Regularization for Dynamic Inverse Problems

Gesa Sarnighausen, Anne Wald, Andreas Hauptmann

We study the concept of including the causality principle as regularizer into the solution of linear time-dependent inverse problems. This is achieved by combining transformer-base…