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A METHODOLOGY TO CHARACTERIZE FIBER PREFORM PERMEABILITY BY USING KARDAR–PARISI–ZHANG EQUATION

Volumen 22, Ausgabe 7, 2019, pp. 799-811
DOI: 10.1615/JPorMedia.2019021772
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ABSTRAKT

Permeability tensor describes the resistance to fluid flow through the fibrous porous media, which may not be spatially uniform. This nonuniformity in fiber architecture causes variation in the permeability value of the fibrous domain. The time evolution and geometry of the rough interfaces of the fluid flow in fibrous porous medium are analyzed using the concepts of dynamic scaling and self-affine fractal geometry, and they are shown to belong to the Kardar–Parisi–Zhang (KPZ) universality class. The resulting growth exponent, β is found to match the 1 + 1 KPZ values, and the roughness exponent, α, describes the standard deviation of the variation in fiber preform permeability. Additionally, this characterization is used to develop a tool to quantify the percentage and strength of defects within the fibrous porous media from flow front profile analysis.

SCHLÜSSELWÖRTER: permeability, Roughness, KPZ equation
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REFERENZIERT VON
  1. Chen Shijun, Wu Qiaoguo, Zu Lei, Zhang Qian, Zhang Guiming, Wang Huabi, Li Debao, Cao Xuewen, Ni Wei, Deng Shaojie, Influence of process parameters on resin content of filament-wound composite based on simulation of dual-phase resin flow, Composite Structures, 276, 2021. Crossref

  2. Sukur Emine Feyza, Elmas Sinem, Seyyednourani Mahsa, Eskizeybek Volkan, Yildiz Mehmet, Sas Hatice S., Effects of meso‐ and micro‐scale defects on hygrothermal aging behavior of glass fiber reinforced composites , Polymer Composites, 2022. Crossref

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