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Updated: Aug 17, 2025

O-cresol Concentration Online Measurement Based On Near Infrared Spectroscopy Via Partial Least Square Regression
Published on: November 8, 2019
Estimation and statistical analysis of model parameters using sequential Monte Carlo for phenol and p-cresol
Ziting Yuan1, Yota Yamamoto1, Tomoyuki Yajima1
1Department of Materials Process Engineering, Nagoya University, Nagoya, Japan.
Quantifying model parameter uncertainty is crucial for robust chromatographic separations. This study uses sequential Monte Carlo (SMC) methods to estimate parameter uncertainty, improving model-based design and control.
Area of Science:
- Chemical Engineering
- Separation Science
- Process Modeling
Background:
- Model-based design and optimization are vital for industrial chromatographic separations.
- Accurate quantification of model parameter uncertainty is essential for robust process design and control.
Purpose of the Study:
- To propose and evaluate a Bayesian approach using sequential Monte Carlo (SMC) for estimating parameter uncertainty in chromatographic models.
- To demonstrate the method's effectiveness using the linear driving force model for phenol and p-cresol separation.
Main Methods:
- Application of sequential Monte Carlo (SMC) methods within a Bayesian framework.
- Comparative analysis of different experimental injection tests (pulse injection and breakthrough experiments).
- Careful modeling of observation errors to ensure reliable parameter estimation.
Main Results:
- Confirmed the necessity of both pulse injection and breakthrough experiments for accurate and precise parameter estimation.
- Demonstrated that SMC effectively estimates parameter uncertainty for the linear driving force model.
- Highlighted the critical impact of accurately modeling observation errors on estimation quality.
Conclusions:
- The proposed Bayesian SMC approach provides a robust method for quantifying parameter uncertainty in chromatographic models.
- Optimal experimental design, including specific injection types and careful error modeling, is key to successful parameter estimation and reliable process design.
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