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Learned discrepancy reconstruction and benchmark dataset for magnetic particle imaging
Citation Link: https://doi.org/10.15480/882.15801
Publikationstyp
Journal Article
Date Issued
2025
Sprache
English
TORE-DOI
Volume
11
Start Page
1059
End Page
1073
Citation
IEEE Transactions on Computational Imaging 11: 1059-1073 (2025)
Publisher DOI
Scopus ID
Publisher
Institute of Electrical and Electronics Engineers Inc.
Magnetic Particle Imaging (MPI) is an emerging imaging modality based on the magnetic response of superparamagnetic iron oxide nanoparticles to achieve high-resolution and real-time imaging without harmful radiation. One key challenge in the MPI image reconstruction task arises from its underlying noise model, which does not fulfill the implicit Gaussian assumptions that are made when applying traditional reconstruction approaches. To address this challenge, we introduce the Learned Discrepancy Approach, a novel learning-based reconstruction method for inverse problems that includes a learned discrepancy function. It enhances traditional techniques by incorporating an invertible neural network to explicitly model problem-specific noise distributions. This approach does not rely on implicit Gaussian noise assumptions, making it especially suited to handle the sophisticated noise model in MPI and also applicable to other inverse problems. To further advance MPI reconstruction techniques, we introduce the MPI-MNIST dataset — a large collection of simulated MPI measurements derived from the MNIST dataset of handwritten digits. The dataset includes noise-perturbed measurements generated from state-of-the-art model-based system matrices and measurements of a preclinical MPI scanner device. This provides a realistic and flexible environment for algorithm testing. Validated against the MPI-MNIST dataset, our method demonstrates significant improvements in reconstruction quality in terms of structural similarity, achieving up to 7.9% higher SSIM as well as 2.2 dB higher PSNR compared to classical reconstruction techniques across varying noise levels, underscoring its robustness in high-noise scenarios.
Subjects
Bayesian inverse problems
dataset
deep learning
invertible neural networks
Magnetic particle imaging
DDC Class
616: Deseases
621.3: Electrical Engineering, Electronic Engineering
006: Special computer methods
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