2013
DOI: 10.1103/physreve.88.012602
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Constitutive modeling of the Mullins effect and cyclic stress softening in filled elastomers

Abstract: The large strain behavior of filled rubbers is characterized by the strong Mullins effect, permanent set, and induced anisotropy. Strain controlled cyclic tests also exhibit a pronounced hysteresis as a strain rate independent phenomenon. Prediction of these inelastic features in elastomers is an important challenge with immense industrial and technological relevance. In the present paper, a micromechanical model is proposed to describe the inelastic features in the behavior of filled elastomers. To this end, … Show more

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Cited by 65 publications
(33 citation statements)
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“…The difference with the work of Clément et al [70] is the use of the spatially uniform strain amplification which is not correct since inhomogeneous strain fields were demonstrated by atomic force microscopy. Dargazany and Itskov [77,78] have proposed a micro-mechanical model for carbon-black fillers where damage of the polymer network is considered as a consequence of chain sliding on or debonding from aggregates.…”
Section: Tensile Propertiesmentioning
confidence: 99%
“…The difference with the work of Clément et al [70] is the use of the spatially uniform strain amplification which is not correct since inhomogeneous strain fields were demonstrated by atomic force microscopy. Dargazany and Itskov [77,78] have proposed a micro-mechanical model for carbon-black fillers where damage of the polymer network is considered as a consequence of chain sliding on or debonding from aggregates.…”
Section: Tensile Propertiesmentioning
confidence: 99%
“…By analogy, the stress "lost" to strain softening of rubber can be recovered if the material is returned to its original prestrain length. When at room temperature <20% recovery is observed, but at 95 to 100 • C the material can recover 80% to 100% of its "lost" stress after 1 to 2 days (89,95), depending on the cross-linking (vulcanizing) material used in the rubber. One model of strain softening in rubber is that the loss of stress with repeated load-unload cycles to a given strain involves dissipative friction due to internal sliding of the macromolecular chains, and to sliding of the connecting chains on the reinforcing filler particles (64).…”
Section: Figure 26mentioning
confidence: 95%
“…There are different theories on contribution of clusters to the deformation-induced damage of the matrix, and rubber in particular. Some associate damage to the yielding and reformation of the clusters [26][27][28][29], some to gradual softening of the particle-particle bonds [30][31][32], and some to the changes in cluster sizes and structural rearrangement [33][34][35]. So far, no consensus on the micromechanics of PC clusters has emerged and, despite its ubiquity and significance, it remains far from understood; even the classification of interparticle forces is not agreed on.…”
Section: Introductionmentioning
confidence: 96%