A multiscale consolidation model for press molding of hybrid textiles into complex geometries

Journal Article (2024)
Author(s)

Vincent Werlen (University of Applied Sciences and Arts Northwestern Switzerland, École Polytechnique Fédérale de Lausanne)

Christian Rytka (University of Applied Sciences and Arts Northwestern Switzerland)

C.A. Dransfeld (TU Delft - Group Dransfeld)

Christian Brauner (University of Applied Sciences and Arts Northwestern Switzerland)

Véronique Michaud (École Polytechnique Fédérale de Lausanne)

Research Group
Group Dransfeld
Copyright
© 2024 Vincent Werlen, Christian Rytka, C.A. Dransfeld, Christian Brauner, Véronique Michaud
DOI related publication
https://doi.org/10.1002/pc.28139
More Info
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Publication Year
2024
Language
English
Copyright
© 2024 Vincent Werlen, Christian Rytka, C.A. Dransfeld, Christian Brauner, Véronique Michaud
Research Group
Group Dransfeld
Issue number
6
Volume number
45
Pages (from-to)
5460-5478
Reuse Rights

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Abstract

Modeling the consolidation of fiber-reinforced thermoplastic composites at the part level presents a formidable computational challenge due to the multi-scale nature of the process. In this article, a method to bypass the multi-scale problem by homogenizing the micro scale and describing the medium with characteristic parameters is described. The model is intended for press molding of hybrid textiles and considers a free-form plate with non-uniform thickness and can describe consolidation in three dimensions with some restrictions. 2D implementation in FEM shows how in-plane matrix pressure gradients can arise in parts and cause fiber disorientation. Experimental verification demonstrates that fiber disorientation arises at the predicted location, and that defect size is proportional to matrix pressure gradient. This novel consolidation model provides new insights, enables part and process optimization, and paves the way for high-quality composite part production. Highlights: A consolidation model for press molding of hybrid textiles is presented. A method to extend consolidation models for complex geometry is presented. The origin of defect formation in complex geometries is explained.