mlsanityData to 7 Oct 2026

On hallucinations in tomographic image reconstruction

arXiv 2012.00646 ↗First posted 1 Dec 2020eess.IV cs.LGcited by 66

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Abstract (arXiv)

Tomographic image reconstruction is generally an ill-posed linear inverse problem. Such ill-posed inverse problems are typically regularized using prior knowledge of the sought-after object property. Recently, deep neural networks have been actively investigated for regularizing image reconstruction problems by learning a prior for the object properties from training images. However, an analysis of the prior information learned by these deep networks and their ability to generalize to data that may lie outside the training distribution is still being explored. An inaccurate prior might lead to false structures being hallucinated in the reconstructed image and that is a cause for serious concern in medical imaging. In this work, we propose to illustrate the effect of the prior imposed by a reconstruction method by decomposing the image estimate into generalized measurement and null components. The concept of a hallucination map is introduced for the general purpose of understanding the effect of the prior in regularized reconstruction methods. Numerical studies are conducted corresponding to a stylized tomographic imaging modality. The behavior of different reconstruction methods under the proposed formalism is discussed with the help of the numerical studies.

Key facts. Cited by 66 papers in the map (data through 7 Oct 2026). First posted on arXiv 1 Dec 2020.

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Citing papers per year: 2021: 3; 2022: 11; 2023: 8; 2024: 11; 2025: 11; 2026: 22.

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  25. 2025CHEM: Estimating and Understanding Hallucinations in Deep Learning for Image Processingcited by 1
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  29. 2026sFRC for assessing hallucinations in medical image restorationcited by 1
  30. 2026SpectralCTGaussians: Projection-Domain Reconstruction and Basis Material Decomposition for Spectral CT using 3D Gaussian Splattingcited by 1
  31. 2022Stable Optimization for Large Vision Model Based Deep Image Prior in Cone-Beam CT Reconstructioncited by 0
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