An update to PYRO-NN: A Python Library for Differentiable CT Operators
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Abstract (arXiv)
Deep learning has brought significant advancements to X-ray Computed Tomography (CT) reconstruction, offering solutions to challenges arising from modern imaging technologies. These developments benefit from methods that combine classical reconstruction techniques with data-driven approaches. Differentiable operators play a key role in this integration by enabling end-to-end optimization and the incorporation of physical modeling within neural networks. In this work, we present an updated version of PYRO-NN, a Python-based library for differentiable CT reconstruction. The updated framework extends compatibility to PyTorch and introduces native CUDA kernel support for efficient projection and back-projection operations across parallel, fan, and cone-beam geometries. Additionally, it includes tools for simulating imaging artifacts, modeling arbitrary acquisition trajectories, and creating flexible, end-to-end trainable pipelines through a high-level Python API. Code is available at: https://github.com/csyben/PYRO-NN
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References · 11
- 2020TorchRadon: Fast Differentiable Routines for Computed Tomographycited by 44
- 2019PYRO-NN: Python Reconstruction Operators in Neural Networkscited by 24
- 2021Core Imaging Library -- Part I: a versatile Python framework for tomographic imagingcited by 12
- 2021Core Imaging Library -- Part II: Multichannel reconstruction for dynamic and spectral tomographycited by 9
- 2022On the Benefit of Dual-domain Denoising in a Self-supervised Low-dose CT Settingcited by 9
- 2024Data-Driven Filter Design in FBP: Transforming CT Reconstruction with Trainable Fourier Seriescited by 6
- 2024Deep Learning Computed Tomography based on the Defrise and Clack Algorithmcited by 6
- 2024DRACO: Differentiable Reconstruction for Arbitrary CBCT Orbitscited by 6
- 2024EAGLE: An Edge-Aware Gradient Localization Enhanced Loss for CT Image Reconstructioncited by 5
- 2018Auto-Calibration of Cone Beam Geometries from Arbitrary Rotating Markers using a Vector Geometry Formulation of Projection Matricescited by 1
- 2024A 2D Sinogram-Based Approach to Defect Localization in Computed Tomographycited by 1
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