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Published on: January 30, 2020
Bayesian Activity Estimation and Uncertainty Quantification of Spent Nuclear Fuel Using Passive Gamma Emission
Ahmed Karam Eldaly1, Ming Fang2, Angela Di Fulvio2
1Institute of Sensors, Signals and Systems, School of Engineering and Physical Sciences, Heriot-Watt University, Edinburgh EH14 4AS, UK.
This study introduces a Bayesian approach using Markov chain Monte Carlo (MCMC) for accurate activity estimation in passive gamma emission tomography (PGET) of spent nuclear fuel. The method effectively handles noise and uncertainty, outperforming existing techniques for nuclear fuel analysis.
Area of Science:
- Nuclear Engineering
- Applied Mathematics
- Computational Physics
Background:
- Passive gamma emission tomography (PGET) is crucial for spent nuclear fuel characterization.
- Accurate activity estimation is vital for safe storage and reprocessing.
- Existing methods face challenges with noise and complex geometries.
Purpose of the Study:
- To develop and validate a robust Bayesian method for activity estimation in PGET.
- To compare the performance of isotropic Gaussian and Poisson noise models.
- To assess the method's robustness under model mis-specification with non-linear forward models.
Main Methods:
- Formulation as a Bayesian linear inverse problem.
- Application of a Bernoulli-truncated Gaussian prior for sparse configurations.
- Utilizing a split and augmented Gibbs sampler (Markov chain Monte Carlo - MCMC).
- Validation with synthetic and simulated realistic data.
Main Results:
- The proposed MCMC algorithm demonstrates superior performance in estimating pin activities.
- The method accurately quantifies uncertainty measures.
- Robustness analysis shows effectiveness even with mis-specified linear models for non-linear problems.
Conclusions:
- The developed Bayesian MCMC approach offers enhanced accuracy and uncertainty quantification for PGET activity estimation.
- This method provides a significant improvement over existing techniques for spent nuclear fuel analysis.
- The approach is valuable for complex scenarios, including non-linear forward models.
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