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A Methodology for Global Sensitivity Analysis of Activated Sludge Models: Case Study with Activated Sludge Model No.
Dhan Lord B Fortela1,2, Kyle Farmer2, Alex Zappi2
1Energy Institute of Louisiana, University of Louisiana, Lafayette, Louisiana.
This study introduces a global sensitivity analysis (GSA) integrated with functional principal component analysis (fPCA) to stabilize time-varying sensitivity indices for activated sludge models. The GSA-fPCA method simplifies complex model outputs, improving analysis of parameter sensitivities.
Area of Science:
- Environmental Engineering
- Computational Science
- Mathematical Modeling
Background:
- Activated sludge models are crucial for wastewater treatment but generate complex, time-varying outputs.
- Global Sensitivity Analysis (GSA) is challenging with time-dependent data due to fluctuating indices.
- Functional Principal Component Analysis (fPCA) offers a method to simplify complex, time-series data.
Purpose of the Study:
- To develop and demonstrate a computational approach integrating GSA with fPCA for activated sludge models.
- To address the issue of time-varying GSA indices by transforming time-dependent model responses.
- To evaluate computational factors influencing the performance of the proposed GSA-fPCA methodology.
Main Methods:
- Integrated Global Sensitivity Analysis (GSA) with Functional Principal Component Analysis (fPCA).
- Applied the GSA-fPCA methodology to the Activated Sludge Model No. 3 (ASM3).
- Aggregated time-dependent model response patterns into time-independent functional principal components (PCs).
Main Results:
- The first few functional PCs effectively captured up to 100% of the model's output patterns.
- GSA indices calculated from PC scores revealed inherent parameter sensitivity patterns within ASM3.
- The study evaluated the impact of parameter sampling range, simulation period, basis functions, and system state (batch/continuous).
Conclusions:
- The GSA-fPCA technique successfully removes the time-varying nature of sensitivity indices from dynamical models.
- This approach enhances the efficiency of capturing model response patterns using a reduced set of functional PCs.
- The GSA-fPCA method provides a robust numerical strategy for model analysis and calibration, adaptable to various model complexities and applications.
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