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A multi-scale approach to material modeling of fuel cell diffusion media

机译:燃料电池扩散介质材料建模的多尺度方法

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Effective diffusivity of porous media in fuel cells has been identified as a relevant material property in automotive applications. Pore-scale simulations utilizing imaging data sets of real materials or virtual model representations provide such diffusivity numbers. However, components like the microporous layer (MPL) or the gas diffusion electrode have not been covered adequately so far by efficient and practical modeling approaches due the small pore sizes and resulting Knudsen contribution to diffusion. In this publication we report the development of a numerical method which allows for the determination of binary diffusion coefficients for all Knudsen numbers and demonstrate the application to fuel cell diffusion media in a multi-scale modeling approach. For high Knudsen numbers effective diffusivity is determined by tracking a large number of individual molecules that collide with the pore walls. For low Knudsen numbers, effective diffusivity is determined by solving the Laplace equation on the pore space. Both contributions to the overall diffusivity are merged by applying Bosanquet's formula. The resulting diffusivity can be used as an effective number for a microporous layer coating of a spatially resolved fibrous diffusion medium. As this multi-scale method is also based on a 3D voxel grid, we could study any distribution of the MPL on and inside the gas diffusion layer (GDL) with this model, e.g. cracks, different penetration depths, etc.
机译:燃料电池中多孔介质的有效扩散系数已经确定为汽车应用中的相关材料属性。利用真实材料或虚拟模型表示的成像数据集进行的孔隙度模拟可提供此类扩散系数。然而,由于小孔尺寸和导致的努森对扩散的贡献,到目前为止,诸如微孔层(MPL)或气体扩散电极之类的组件尚未被有效且实用的建模方法充分覆盖。在此出版物中,我们报告了一种数值方法的发展,该方法允许确定所有克努森数的二进制扩散系数,并以多尺度建模方法论证了其在燃料电池扩散介质中的应用。对于高努森数,有效扩散率是通过追踪大量与孔壁碰撞的单个分子来确定的。对于低Knudsen数,通过在孔隙空间上求解拉普拉斯方程来确定有效扩散系数。通过应用Bosanquet的公式将对总扩散率的两个贡献合并在一起。所得的扩散率可用作空间分辨的纤维扩散介质的微孔层涂层的有效数。由于此多尺度方法也基于3D体素网格,因此可以使用此模型研究气体扩散层(GDL)上和内部的MPL的任何分布。裂缝,不同的穿透深度等

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