Iterative Tomographic Image Reconstruction Algorithm Based on Extended Power Divergence by Dynamic Parameter Tuning

Author:

Yabuki Ryuto1,Yamaguchi Yusaku2ORCID,Abou Al-Ola Omar M.3ORCID,Kojima Takeshi4ORCID,Yoshinaga Tetsuya4ORCID

Affiliation:

1. Graduate School of Health Sciences, Tokushima University, 3-18-15 Kuramoto, Tokushima 770-8509, Japan

2. Shikoku Medical Center for Children and Adults, National Hospital Organization, 2-1-1 Senyu, Zentsuji 765-8507, Japan

3. Faculty of Science, Tanta University, El-Giesh St., Tanta 31527, Egypt

4. Institute of Biomedical Sciences, Tokushima University, 3-18-15 Kuramoto, Tokushima 770-8509, Japan

Abstract

Computed tomography (CT) imaging plays a crucial role in various medical applications, but noise in projection data can significantly degrade image quality and hinder diagnosis accuracy. Iterative algorithms for tomographic image reconstruction outperform transform methods, especially in scenarios with severe noise in projections. In this paper, we propose a method to dynamically adjust two parameters included in the iterative rules during the reconstruction process. The algorithm, named the parameter-extended expectation-maximization based on power divergence (PXEM), aims to minimize the weighted extended power divergence between the measured and forward projections at each iteration. Our numerical and physical experiments showed that PXEM surpassed conventional methods such as maximum-likelihood expectation-maximization (MLEM), particularly in noisy scenarios. PXEM combines the noise suppression capabilities of power divergence-based expectation-maximization with static parameters at every iteration and the edge preservation properties of MLEM. The experimental results demonstrated significant improvements in image quality in metrics such as the structural similarity index measure and peak signal-to-noise ratio. PXEM improves CT image reconstruction quality under high noise conditions through enhanced optimization techniques.

Funder

JSPS KAKENHI

Publisher

MDPI AG

Reference35 articles.

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3. Herman, G. (1980). Image Reconstruction from Projections. Fundamentals of Computerized Tomography, Springer. Advances in Computer Vision and Pattern Recognition.

4. Seeram, E. (2015). Computed Tomography: Physical Principles, Clinical Applications, and Quality Control, Elsevier. [4th ed.].

5. Algebraic Reconstruction Techniques (ART) for three-dimensional electron microscopy and X-ray photography;Gordon;J. Theor. Biol.,1970

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