Micro-mechanical modeling of irreversible hygroscopic strain in paper sheets exposed to moisture cycles
| Autor: | Ron H. J. Peerlings, Thierry Massart, Marc G.D. Geers, P. Samantray |
|---|---|
| Přispěvatelé: | Mechanics of Materials, Group Peerlings, EAISI Foundational |
| Jazyk: | angličtina |
| Rok vydání: | 2021 |
| Předmět: |
Résistance et comportement des matériaux
Physique de l'état condense [struct. électronique etc.] Materials science 02 engineering and technology Plasticity Physique de l'état condense [struct. propr. thermiques etc.] Sciences de l'ingénieur Technologie des autres industries 0203 mechanical engineering Informatique mathématique Déformation rupture matériaux Homogenisation Micro-mechanics General Materials Science Composite material Physique de l'état condense [supraconducteur] Shrinkage Curl (mathematics) Waviness Moisture Tension (physics) Applied Mathematics Mechanical Engineering Hygro-mechanics 021001 nanoscience & nanotechnology Condensed Matter Physics Technologie matières ligneuses Finite element method Mathématiques 020303 mechanical engineering & transports Métallurgie et mines Mécanique sectorielle Mechanics of Materials Modeling and Simulation Fibrous network Representative elementary volume Connaissance des matériaux 0210 nano-technology |
| Zdroj: | International Journal of Solids and Structures, 224:111024. Elsevier International journal of solids and structures, 224 |
| ISSN: | 0020-7683 |
| Popis: | Paper is a complex material consisting of a network of cellulose fibres at the micro-level. During manufacturing, the network is dried under restraint conditions due to tension in the paper web in machine direction. This gives rise to internal strains that are stored in the produced sheet. Upon exposure to a moisture cycle, these strains may be released. This results in permanent shrinkage that may cause instabilities such as curl or waviness of the sheet. The prime objective of this paper is to model this irreversible shrinkage and to link its magnitude to the properties of the fibres and of the network. For this purpose, randomly generated fibrous networks of different coverages (i.e. ratio of the area occupied by fibres and that of the sheet) are modeled by means of a periodic representative volume element (RVE). Within such RVEs, a finite element method combined with a kinematic hardening plasticity model at the scale of the fibres is used to capture the irreversible response. The computational results obtained demonstrate that the magnitude of the irreversible strains increases with coverage until a certain coverage and beyond that coverage decreases in magnitude. This phenomenon is explained by considering the area fraction of free-standing fibre segments relative to bonded fibre segments in the network. A structure–property dependency of irreversible strains at the sheet-level on the micro-structural parameters of the network is thereby established. SCOPUS: ar.j info:eu-repo/semantics/published |
| Databáze: | OpenAIRE |
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