Table of Contents
Fetching ...

Noise Controlled CT Super-Resolution with Conditional Diffusion Model

Yuang Wang, Siyeop Yoon, Rui Hu, Baihui Yu, Duhgoon Lee, Rajiv Gupta, Li Zhang, Zhiqiang Chen, Dufan Wu

TL;DR

The paper tackles noise amplification in CT super-resolution by developing a noise-controlled framework based on a Conditional Denoising Diffusion Probabilistic Model (DDPM). It trains a conditional diffusion process using LR conditions $y$ to generate HR images $x_0$, with a forward diffusion $q(x_t|x_{t-1})=N\left(x_t|\sqrt{1-\beta_t}x_{t-1}, \beta_t I\right)$ and a learnable reverse $p_\theta(x_{t-1}|x_t,y)$, optimized via $\theta^* = \arg\min_\theta E_{x_0,y,t,\epsilon} \|\epsilon_\theta(x_t,y,t)-\epsilon\|^2$. The framework uses hybrid training data: noise-matched simulations for HR/LR pairs and segmented real bone details to preserve structure without introducing noise amplification, implemented with a U-Net-based conditional predictor and 1000 diffusion steps. Real CT experiments show improved spatial resolution and texture preservation, particularly in bone structures, compared to simulation-only and non-noise-matched baselines. Overall, the method offers a practical, diffusion-based route to high-resolution CT imaging with controlled noise, holding promise for clinical use, while highlighting dependencies on accurate segmentation and integration of real details.

Abstract

Improving the spatial resolution of CT images is a meaningful yet challenging task, often accompanied by the issue of noise amplification. This article introduces an innovative framework for noise-controlled CT super-resolution utilizing the conditional diffusion model. The model is trained on hybrid datasets, combining noise-matched simulation data with segmented details from real data. Experimental results with real CT images validate the effectiveness of our proposed framework, showing its potential for practical applications in CT imaging.

Noise Controlled CT Super-Resolution with Conditional Diffusion Model

TL;DR

The paper tackles noise amplification in CT super-resolution by developing a noise-controlled framework based on a Conditional Denoising Diffusion Probabilistic Model (DDPM). It trains a conditional diffusion process using LR conditions to generate HR images , with a forward diffusion and a learnable reverse , optimized via . The framework uses hybrid training data: noise-matched simulations for HR/LR pairs and segmented real bone details to preserve structure without introducing noise amplification, implemented with a U-Net-based conditional predictor and 1000 diffusion steps. Real CT experiments show improved spatial resolution and texture preservation, particularly in bone structures, compared to simulation-only and non-noise-matched baselines. Overall, the method offers a practical, diffusion-based route to high-resolution CT imaging with controlled noise, holding promise for clinical use, while highlighting dependencies on accurate segmentation and integration of real details.

Abstract

Improving the spatial resolution of CT images is a meaningful yet challenging task, often accompanied by the issue of noise amplification. This article introduces an innovative framework for noise-controlled CT super-resolution utilizing the conditional diffusion model. The model is trained on hybrid datasets, combining noise-matched simulation data with segmented details from real data. Experimental results with real CT images validate the effectiveness of our proposed framework, showing its potential for practical applications in CT imaging.

Paper Structure

This paper contains 7 sections, 15 equations, 3 figures, 1 table.

Figures (3)

  • Figure 1: Framework of Noise Controlled CT Super-Resolution
  • Figure 2: Architecture of the conditional noise predictor. The content in parentheses (c, 2c, 4c, 8c and 16c) after the block name indicates the number of output channels of each block, and in our implementation c is set to 32.
  • Figure 3: Results on LR CT images of a temporal bone using our proposed framework and two comparison methods M1 and M2.