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20232026
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6 papers · 1 filter

math.NA2026

ELIPPS: Exact Learning for Inverse Problems from Partial Self-supervision

Benjamin Walder, Markus Haltmeier, Lukas Neumann +2

In undersampled inverse problems (such as sparse-view computed tomography), only a small number of measurements are collected, which reduces radiation exposure and acquisition time…

cs.CV2026

Design Choices in Splitting-Based Self-Supervised Sparse-View CT Reconstruction

Nadja Gruber, Lukas Neumann, Ander Biguri +3

Self-supervised data splitting has emerged as a promising paradigm for sparse-view CT reconstruction, enabling training from incomplete measurements without fully sampled ground tr…

cs.CV2026

Self-Supervised Angular Deblurring in Photoacoustic Reconstruction via Noisier2Inverse

Markus Haltmeier, Nadja Gruber, Gyeongha Hwang

Photoacoustic tomography (PAT) is an emerging imaging modality that combines the complementary strengths of optical contrast and ultrasonic resolution. A central task is image reco…

cs.CV2026

SPLIT: Self-supervised Partitioning for Learned Inversion in Nonlinear Tomography

Markus Haltmeier, Lukas Neumann, Nadja Gruber +1

Machine learning has achieved impressive performance in tomographic reconstruction, but supervised training requires paired measurements and ground-truth images that are often unav…

math.NA2026

Data-Consistent Learning of Inverse Problems

Markus Haltmeier, Gyeongha Hwang

Inverse problems are inherently ill-posed, suffering from non-uniqueness and instability. Classical regularization methods provide mathematically well-founded solutions, ensuring s…

cs.CV2026

HyDRA: Hybrid Denoising Regularization for Measurement-Only DEQ Training

Markus Haltmeier, Lukas Neumann, Nadja Gruber +2

Solving image reconstruction problems of the form \(\mathbf{A} \mathbf{x} = \mathbf{y}\) remains challenging due to ill-posedness and the lack of large-scale supervised datasets. D…