A comparison between pseudo-elastic and damage models for modelling the Mullins effect in industrial rubber components

DOI10.1016/J.MECHRESCOM.2009.05.010zbMath1273.74528OpenAlexW1968099847WikidataQ62700887 ScholiaQ62700887MaRDI QIDQ985965

Jose M. Royo, Leticia A. Gracia, Begoña Calvo, Estefanía Peña, José Luis Pelegay

Publication date: 9 August 2010

Published in: Mechanics Research Communications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.mechrescom.2009.05.010

zbMATH Keywords

softeninghyperelasticitybiaxial test

Mathematics Subject Classification ID

Nonlinear elasticity (74B20) Experimental work for problems pertaining to mechanics of deformable solids (74-05) Fracture and damage (74R99)

Related Items (4)

WYPiWYG damage mechanics for soft materials: a data-driven approach ⋮ Prediction of the softening and damage effects with permanent set in fibrous biological materials ⋮ Statistical approach for a continuum description of damage evolution in soft collagenous tissues ⋮ A hyperelastic viscoplastic damage model for large deformation mechanics of rate-dependent soft materials

Uses Software

• ABAQUS

Cites Work

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• A constitutive model for the Mullins effect with permanent set in particle-reinforced rubber
• A mirco-mechanically based continuum damage model for carbon black-filled rubbers incorporating Mullins' effect
• Computational modelling of the stress-softening phenomenon of rubber-like materials under cyclic loading
• On a fully three-dimensional finite-strain viscoelastic damage model: Formulation and computational aspects
• Mullins' effect and the strain amplitude dependence of the storage modulus
• Quasi-incompressible finite elasticity in principal stretches. Continuum basis and numerical algorithms
• Computational inelasticity
• A pseudo-elastic model for loading, partial unloading and reloading of particle-reinforced rubber.
• A nonlinear viscoelastic model for one dimensional response of elastomeric bushings
• On the relevance of continuum damage mechanics as applied to the Mullins effect in elastomers
• A pseudo–elastic model for the Mullins effect in filled rubber

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