不确定度量化
解算器
稳健性(进化)
蒙特卡罗方法
非线性系统
多项式混沌
计算机科学
质子交换膜燃料电池
Python(编程语言)
灵敏度(控制系统)
应用数学
化学
物理
数学
电子工程
膜
工程类
量子力学
基因
统计
操作系统
机器学习
生物化学
程序设计语言
作者
Violeta Karyofylli,Yannik Danner,K. Ashoke Raman,Hans Kungl,André Karl,Eva Jodat,Rüdiger‐A. Eichel
标识
DOI:10.1016/j.jpowsour.2024.234209
摘要
Insights into degradation mechanisms, lifetime prolongation, and efficiency boost-up of proton-exchange membrane (PEM) electrolytic cells (ECs) is crucial for a quick technology ramp up. Besides experiments, macro-scale modeling can contribute to the better understanding of complex mechanisms in PEM electrolytic cells (PEMECs). Modeling of PEMECs is subjective to uncertainties in operating conditions, material and design properties. Uncertainty quantification (UQ) and sensitivity analysis (SA) can highlight how uncertainties propagate from the input parameters to the output of PEMEC models. However, UQ has not found its way into PEMEC modeling yet. Thus, we apply a quasi-Monte Carlo (QMC) and polynomial chaos expansions (PCEs) framework to quantify uncertainty in a highly nonlinear PEMEC model. Specifically, we implement a fast 1D python solver, which solves a system of six nonlinear coupled ordinary differential equations (ODEs) in PEMECs. The solver robustness is an asset for the conducted UQ and global SA study since the computational model needs to be evaluated several times. The UQ and SA analysis underlines how stochastic simulations improve the prediction accuracy of PEMEC models. It also enlightens the function of PEMECs. For example, the predicted cell voltage is very sensitive to the thickness of PEM, especially when the current density increases.
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