<?xml version='1.0' encoding='UTF-8'?><metadata xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance" xmlns:dc="http://purl.org/dc/elements/1.1/" xmlns:dcterms="http://purl.org/dc/terms/" xmlns="http://dublincore.org/documents/dcmi-terms/"><dcterms:title>Stochastic representations of fiber-based gas diffusion layers</dcterms:title><dcterms:identifier>https://doi.org/10.26165/JUELICH-DATA/RCL4O0</dcterms:identifier><dcterms:creator>Froning, Dieter</dcterms:creator><dcterms:publisher>Jülich DATA</dcterms:publisher><dcterms:issued>2024-12-13</dcterms:issued><dcterms:modified>2024-12-13T10:33:07Z</dcterms:modified><dcterms:description>Gas diffusion layers (GDLs) are relevant for the efficient fluid transport between the channel structure and the membrane electrode assembly (MEA) of fuel cells [1].&#xd;
Black/white (BW) images of 25 realizations of a stochastic model represent the micro-structure of paper-type GDLs as manufactured by Toray. A binder model (5 representations) is combined with a fiber model (25 representations each). The 3D structures are represented by 130 images of size 512x512 each with a resolution of 1.5 µm/px. Every image represents a layer of 1.5 µm thickness. This leads to a total amount of 5*25*130=16250 images, arranged in a sub-folder structure that represents the binder model.&#xd;
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130 images of size 512x512 layers represent a section of 768 µm x 768 µm m 195 µm of a GDL. The fiber thickness is 7.5 µm. Binder material is located layer-wise along some fibers with a binder width of 6 µm, 18 µm, 30 µm, 40 µm or filled polygons (indicated as FF).&lt;br>&#xd;
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The stochastic fundamentals are published in [2]. Transport simulations using the Lattice Boltzmann method were conducted and presented in [1;3-9]. Machine learning (ML) aspects were addressed in [10-11].&lt;br>&#xd;
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For binder with &lt;b>WW&lt;/b> in {06, 18 30, 40, FF}, representation &lt;b>N&lt;/b> in {1...25}, image number &lt;b>I&lt;/b> in {1...130},&#xd;
image path/names are:&lt;br> binder-&lt;b>WW&lt;/b>/Sim&lt;b>N&lt;/b>/Image_512x512_&lt;b>N&lt;/b>_No_&lt;b>I&lt;/b>.png.&lt;br>&#xd;
Fig. 1 in [1] shows images with binder width of (A) 6 µm, (B) 18 µm, (C) 30 µm and (D) filled polygons. Fig. 3 in [3] extends the illustration by an 40 µm example, labelled as (D) in [3].&lt;br>&#xd;
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Subsequent simulations in [4-9] favored the binder width  of 18 µm. The ML investigations [10, 11] covered the same binder widths as [1].</dcterms:description><dcterms:subject>Engineering</dcterms:subject><dcterms:subject>Fuel cells; GDL; stochastic model; micro-structure; images</dcterms:subject><dcterms:isReferencedBy>[1] Froning, D. / Brinkmann, J. / Reimer, U. / Schmidt, V. / Lehnert, W. / Stolten, D.&#xd;
3D analysis, modeling and simulation of transport processes in compressed fibrous microstructures, using the Lattice Boltzmann method, Electrochimica Acta (2013), Vol. 110 p. 325-334., doi, 10.1016/j.electacta.2013.04.071</dcterms:isReferencedBy><dcterms:isReferencedBy>[2] Thiedmann, R. / Fleischer, F. / Hartnig, C. / Lehnert, W. / Schmidt, V.&#xd;
Stochastic 3D Modeling of the GDL Structure in PEMFCs Based on Thin Section Detection, J. Electrochem. Soc.  (2008) , Vol. 155, No. 4 p. B391-B399., doi, 10.1149/1.2839570</dcterms:isReferencedBy><dcterms:isReferencedBy>[3] Froning, D. / Gaiselmann, G. / Reimer, U. / Brinkmann, J. / Schmidt, V. / Lehnert, W. Stochastic Aspects of Mass Transport in Gas Diffusion Layers, Transp Porous Med (2014) 103:469–495., doi, 10.1007/s11242-014-0312-9</dcterms:isReferencedBy><dcterms:isReferencedBy>[4] Froning, D. / Yu, J. / Reimer, U. / Lehnert, W. Stochastic Analysis of the Gas Flow at the Gas Diffusion Layer/Channel Interface of a High-Temperature Polymer Electrolyte Fuel Cell, Appl. Sci. (2018), 8, 2536., doi, 10.3390/app8122536</dcterms:isReferencedBy><dcterms:isReferencedBy>[5] Froning, D. / Yu, J. / Reimer, U. / Lehnert, W. Stochastic Analysis of the Gas Flow at the Gas Diffusion Layer/Electrode Interface of a High-Temperature Polymer Electrolyte Fuel Cell, Transp. Porous Media (2018), Vol. 123 p. 403-420., doi, 10.1007/s11242-018-1048-8</dcterms:isReferencedBy><dcterms:isReferencedBy>[6] Froning, D. / Yu, J. / Reimer, U. / Lehnert, W. Statistische Analyse des lokalen Wassertransportes einer Polymer-Elektrolyt-Brennstoffzelle, Chem. Ing. Tech. (2019), 91, No. 6, 865–871., doi, 10.1002/cite.201800158</dcterms:isReferencedBy><dcterms:isReferencedBy>[7] Yu, J. / Froning, D. / Reimer, U. / Lehnert, W. Apparent contact angles of liquid water droplet breaking through a gas diffusion layer of polymer electrolyte membrane fuel cell, Int. J. Hydrogen Energy (2018), Vol. 43 p. 6318-6330, doi, 10.1016/j.ijhydene.2018.01.168</dcterms:isReferencedBy><dcterms:isReferencedBy>[8] Yu, J. / Froning, D. / Reimer, U. / Lehnert, W. Liquid water breakthrough location distances on a gas diffusion layer of polymer electrolyte membrane fuel cells, J. Power Sources (2018) , Vol. 389 p. 56-60., doi, 10.1016/j.jpowsour.2018.04.004</dcterms:isReferencedBy><dcterms:isReferencedBy>[9] D. Froning, Uwe Reimer, W. Lehnert. Inhomogeneous Distribution of Polytetrafluorethylene in Gas Diffusion Layers of Polymer Electrolyte Fuel Cells, Transp Porous Med (2021),, doi, 10.1007/s11242-021-01542-0</dcterms:isReferencedBy><dcterms:isReferencedBy>[10] D. Froning, J. Wirtz, E. Hoppe, W. Lehnert. Flow Characteristics of Fibrous Gas Diffusion Layers Using Machine Learning Methods, Appl. Sci. (2022), 12, 12193., doi, 10.3390/app122312193</dcterms:isReferencedBy><dcterms:isReferencedBy>[11] D. Froning, E. Hoppe, R. Peters. The Applicability of Machine Learning Methods to the Characterization of Fibrous Gas Diffusion Layers, Appl. Sci. (2023), 13, 6981., doi, 10.3390/app13126981</dcterms:isReferencedBy><dcterms:contributor>Froning, Dieter</dcterms:contributor><dcterms:dateSubmitted>2024-11-05</dcterms:dateSubmitted><dcterms:type>micro-structure</dcterms:type><dcterms:source>[2] Thiedmann, R. / Fleischer, F. / Hartnig, C. / Lehnert, W. / Schmidt, V.&#xd;
Stochastic 3D Modeling of the GDL Structure in PEMFCs Based on Thin Section Detection, J. Electrochem. Soc.  (2008) , Vol. 155, No. 4 p. B391-B399. DOI: 10.1149/1.2839570.</dcterms:source><dcterms:license>CCBY</dcterms:license></metadata>