Noise-Robust One-Bit Diffraction Tomography and Optimal Dose Fractionation

Fuente: arXiv
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Autores principales: Chen, Pengwen, Fannjiang, Albert
Formato: Preprint
Publicado: 2023
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author Chen, Pengwen
Fannjiang, Albert
author_facet Chen, Pengwen
Fannjiang, Albert
contents This study presents a noise-robust framework for 1-bit diffraction tomography, a novel imaging approach that relies on intensity-only binary measurements obtained through coded apertures. The proposed reconstruction scheme leverages random matrix theory and iterative algorithms to effectively recover 3D object structures under high-noise conditions. A key contribution is the numerical investigation of dose fractionation, revealing optimal performance at a signal-to-noise ratio near 1, {\em independent of the total dose}. This finding addresses the question: How to distribute a given level of total radiation energy among different tomographic views in order to optimize the quality of reconstruction?
format Preprint
id arxiv_https___arxiv_org_abs_2310_05571
institution arXiv
publishDate 2023
record_format arxiv
spellingShingle Noise-Robust One-Bit Diffraction Tomography and Optimal Dose Fractionation
Chen, Pengwen
Fannjiang, Albert
Information Theory
Data Analysis, Statistics and Probability
This study presents a noise-robust framework for 1-bit diffraction tomography, a novel imaging approach that relies on intensity-only binary measurements obtained through coded apertures. The proposed reconstruction scheme leverages random matrix theory and iterative algorithms to effectively recover 3D object structures under high-noise conditions. A key contribution is the numerical investigation of dose fractionation, revealing optimal performance at a signal-to-noise ratio near 1, {\em independent of the total dose}. This finding addresses the question: How to distribute a given level of total radiation energy among different tomographic views in order to optimize the quality of reconstruction?
title Noise-Robust One-Bit Diffraction Tomography and Optimal Dose Fractionation
topic Information Theory
Data Analysis, Statistics and Probability
url https://arxiv.org/abs/2310.05571