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FUEL CELL MICROTURBINE HYBRID SYSTEM ANALYSIS THROUGH DIFFERENT UNCERTAINTY QUANTIFICATION METHODS

机译:通过不同的不确定性定量方法燃料电池微电流混合系统分析

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The analysis of different energy systems has shown various sources of variability and uncertainty; hence the necessity to quantify and take these into account is becoming more and more important. In this paper, a steady state, off-design model of a solid oxide fuel cell and turbocharger hybrid system with recuperator has been developed. Performances of such stiff systems are affected significantly by uncertainties both in component performance and operating parameters. This work started with the application of Monte Carlo Simulation method, as a reference sampling method, and then compared it with two different approximated methods. The first one is the Response Sensitivity Analysis, based on Taylor series expansion, and the latter is the Polynomial Chaos, based on a linear combination of different polynomials. These are non-intrusive methods, thus the model is treated as a black-box, with the uncertainty propagation method staying at an upper level. The work is focused on the application on highly non-linear complex systems, such as the hybrid systems, without any optimization process included. Hence, only the uncertainty propagation is considered. Uncertainties in the fuel utilization, ohmic resistance of the fuel cell, and efficiency of the recuperator are taken into account. In particular, their effects on fuel cell lifetime and some simple economic parameters are evaluated. The analysis distinguishes the specific features of each approach and identifies the strongest influencing inputs to the monitored output. Both approximated methods allow an important reduction in the number of evaluations while maintaining a good accuracy compared to Monte Carlo Simulation.
机译:对不同能源系统的分析显示了各种可变性和不确定性的来源;因此需要量化并考虑到这些帐户的必要性正变得越来越重要。在本文中,已经开发出具有恢复器的固体氧化物燃料电池和涡轮增压器混合系统的稳态。通过组件性能和操作参数的不确定性,这种刚性系统的性能受到显着影响。这项工作从蒙特卡罗仿真方法的应用开始,作为参考采样方法,然后用两种不同的近似方法比较它。第一个是基于泰勒序列扩张的响应灵敏度分析,并且后者是基于不同多项式的线性组合的多项式混沌。这些是非侵入性的方法,因此模型被视为黑盒,不确定性传播方法保持在上层。该工作专注于高度非线性复杂系统的应用,例如混合系统,而无需任何优化过程。因此,仅考虑不确定性传播。考虑了燃料利用,燃料电池的欧姆电阻的不确定性,以及恢复器的效率。特别是,对燃料电池寿命和一些简单的经济参数进行了影响。分析区分了每个方法的特定特征,并识别对监视输出的最强烈的影响输入。与Monte Carlo仿真相比,近似方法允许评估的数量重要降低,同时保持良好的准确性。

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