» Articles » PMID: 37578916

Ideal Observer Computation by Use of Markov-Chain Monte Carlo With Generative Adversarial Networks

Overview
Date 2023 Aug 14
PMID 37578916
Authors
Affiliations
Soon will be listed here.
Abstract

Medical imaging systems are often evaluated and optimized via objective, or task-specific, measures of image quality (IQ) that quantify the performance of an observer on a specific clinically-relevant task. The performance of the Bayesian Ideal Observer (IO) sets an upper limit among all observers, numerical or human, and has been advocated for use as a figure-of-merit (FOM) for evaluating and optimizing medical imaging systems. However, the IO test statistic corresponds to the likelihood ratio that is intractable to compute in the majority of cases. A sampling-based method that employs Markov-chain Monte Carlo (MCMC) techniques was previously proposed to estimate the IO performance. However, current applications of MCMC methods for IO approximation have been limited to a small number of situations where the considered distribution of to-be-imaged objects can be described by a relatively simple stochastic object model (SOM). As such, there remains an important need to extend the domain of applicability of MCMC methods to address a large variety of scenarios where IO-based assessments are needed but the associated SOMs have not been available. In this study, a novel MCMC method that employs a generative adversarial network (GAN)-based SOM, referred to as MCMC-GAN, is described and evaluated. The MCMC-GAN method was quantitatively validated by use of test-cases for which reference solutions were available. The results demonstrate that the MCMC-GAN method can extend the domain of applicability of MCMC methods for conducting IO analyses of medical imaging systems.

Citing Articles

Approximating the Hotelling observer with autoencoder-learned efficient channels for binary signal detection tasks.

Granstedt J, Zhou W, Anastasio M J Med Imaging (Bellingham). 2023; 10(5):055501.

PMID: 37767114 PMC: 10520791. DOI: 10.1117/1.JMI.10.5.055501.

References
1.
He X, Caffo B, Frey E . Toward realistic and practical ideal observer (IO) estimation for the optimization of medical imaging systems. IEEE Trans Med Imaging. 2008; 27(10):1535-43. PMC: 2739397. DOI: 10.1109/TMI.2008.924641. View

2.
METZ , Pan . "Proper" Binormal ROC Curves: Theory and Maximum-Likelihood Estimation. J Math Psychol. 1999; 43(1):1-33. DOI: 10.1006/jmps.1998.1218. View

3.
Li K, Zhou W, Li H, Anastasio M . Assessing the Impact of Deep Neural Network-Based Image Denoising on Binary Signal Detection Tasks. IEEE Trans Med Imaging. 2021; 40(9):2295-2305. PMC: 8673589. DOI: 10.1109/TMI.2021.3076810. View

4.
Kupinski M, EDWARDS D, Giger M, Metz C . Ideal observer approximation using Bayesian classification neural networks. IEEE Trans Med Imaging. 2001; 20(9):886-99. DOI: 10.1109/42.952727. View

5.
Zhou W, Bhadra S, Brooks F, Li H, Anastasio M . Learning stochastic object models from medical imaging measurements by use of advanced ambient generative adversarial networks. J Med Imaging (Bellingham). 2022; 9(1):015503. PMC: 8866417. DOI: 10.1117/1.JMI.9.1.015503. View