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Research article

First published 2010-3

Hyperelastic materials modelling using a strain measure consistent with the strain energy postulates

H Darijani, R Naghdabadi, M H Kargarnovin

Proceedings of the Institution of Mechanical Engineers,Part C: Journal of Mechanical Engineering Science

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Research article

First published 2009-06

Must Elastic Materials be Hyperelastic?

M.M. Carroll

Mathematics and Mechanics of Solids

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Research article

First published 1994-9

Modelling Tissue Behaviour Based on Hyperelasticity Theory

Jaroslav Valenta, Milan Růžička, Radomír Čihák

Bio-Medical Materials and Engineering

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Research article

First published 2021-11

Evaluating the response of a modified Gent-Thomas strain energy function having limiting chain extensibility condition in torsion and azimuthal shear

Amir Ghafouri Sayyad, Ali Imam, Shahram Etemadi Haghighi

Polymers and Polymer Composites

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Research article

First published 2012-11

Effect of strain-energy function and axial prestretch on the bulges,necks and kinks forming in elastic membrane tubes

Simon Pearce

Mathematics and Mechanics of Solids

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Case report

First published 2016-4

Creep simulation and experiment for rubber springs

RK Luo

Proceedings of the Institution of Mechanical Engineers,Part L: Journal of Materials: Design and Applications

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Research article

First published 2016-7

A transversely isotropic visco-hyperelastic constitutive model for soft tissues

S G Kulkarni, X-L Gao, S E Horner [...]

Mathematics and Mechanics of Solids

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Research article

First published 2019-1

Numerical analysis of wood-high-density polyethylene composites: A hyperelastic approach

Alejandro E Rodríguez-Sánchez, Alejandro Vega-Rios, Sergio G Flores-Gallardo [...]

Journal of Composite Materials

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Research article

First published 2025

Micromechanically motivated constitutive models for hyperelastic materials based on the upper triangular decomposition of the deformation gradient

Yongqiang Li, Kaiming Xu, Xin-Lin Gao

Mathematics and Mechanics of Solids

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Research article

First published 2019-6

Constitutive Equations for Hyperelastic Materials Based on the Upper Triangular Decomposition of the Deformation Gradient

Y. Q. Li, X.-L. Gao

Mathematics and Mechanics of Solids

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