MED-PHCVJun 4, 2025

Analytical Reconstruction of Periodically Deformed Objects in Time-resolved CT

arXiv:2506.03792v1h-index: 31Has Code
Originality Incremental advance
AI Analysis

This work addresses radiation dose inefficiency in medical and scientific imaging for dynamic structures like hearts and lungs, representing an incremental improvement over existing gating-based methods.

The paper tackles the problem of inefficient radiation dose usage in time-resolved CT for periodically deforming objects by proposing two analytical reconstruction pipelines, which significantly reduce random noise and achieve the same quality as standard methods with lower dose.

Time-resolved CT is an advanced measurement technique that has been widely used to observe dynamic objects, including periodically varying structures such as hearts, lungs, or hearing structures. To reconstruct these objects from CT projections, a common approach is to divide the projections into several collections based on their motion phases and perform reconstruction within each collection, assuming they originate from a static object. This describes the gating-based method, which is the standard approach for time-periodic reconstruction. However, the gating-based reconstruction algorithm only utilizes a limited subset of projections within each collection and ignores the correlation between different collections, leading to inefficient use of the radiation dose. To address this issue, we propose two analytical reconstruction pipelines in this paper, and validate them with experimental data captured using tomographic synchrotron microscopy. We demonstrate that our approaches significantly reduce random noise in the reconstructed images without blurring the sharp features of the observed objects. Equivalently, our methods can achieve the same reconstruction quality as gating-based methods but with a lower radiation dose. Our code is available at github.com/PeriodRecon.

Code Implementations1 repo
Foundations

The foundational work for this paper's niche, ranked by how specifically the neighbourhood builds on it — not by global fame.

Your Notes