2001
DOI: 10.3183/npprj-2001-16-01-p012-017
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An elastic/viscoplastic model of the fibre network stress in wet pressing: Part 1

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Cited by 11 publications
(12 citation statements)
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“…Moreover, a number of recent studies have suggested that the solid stress must be rate-dependent in order to reproduce the observed dewatering and flow-induced compaction of pulp suspensions and capillary rise through paper sheets. 15,27,28 These studies have accounted for this rate dependence by extending the description of the solid stress to include an effective bulk viscosity of the network, with some precedence existing in earlier work, 16,26,[29][30][31][32] or by analogy with the generic shear viscosity expected for a two-phase medium 33 (alternative perspectives and models also exist 34 ). Thus, pulp suspensions appear to require an unconventional viscoplastic solid stress.…”
Section: Introductionmentioning
confidence: 99%
“…Moreover, a number of recent studies have suggested that the solid stress must be rate-dependent in order to reproduce the observed dewatering and flow-induced compaction of pulp suspensions and capillary rise through paper sheets. 15,27,28 These studies have accounted for this rate dependence by extending the description of the solid stress to include an effective bulk viscosity of the network, with some precedence existing in earlier work, 16,26,[29][30][31][32] or by analogy with the generic shear viscosity expected for a two-phase medium 33 (alternative perspectives and models also exist 34 ). Thus, pulp suspensions appear to require an unconventional viscoplastic solid stress.…”
Section: Introductionmentioning
confidence: 99%
“…This implies that absence of (solid) stress means absence of strain and that the stress-strain relationship is the same in compression and expansion phase. However, compressed wet paper can experience complicated permanent and semi-permanent deformations, see for instance (Nilson and Larson, 1968;Lobosco and Kaul, 2001). In other words, after releasing of pressure, paper does not regain (or at least not immediately) its original thickness.…”
Section: Plastic Deformation Of Papermentioning
confidence: 96%
“…so thatΛ(φ) is a φ-dependent bulk viscosity, which represents a generic form of constitutive behaviour of two-phase solid-liquid materials after linearisation in the solid compression rate [19] (see [21] for a more elaborate constitutive relation for paper-making fibre suspensions which is nonlinear in the compression rate). The compressive yield stress p Y (φ) is typically measured experimentally.…”
Section: Equations Of Motion In the Shunting Zonementioning
confidence: 99%