Thermo-mechanically coupled constitutive equations for soft elastomers with arbitrary initial states
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Publication:2166610
DOI10.1016/j.ijengsci.2022.103730OpenAlexW4285384924MaRDI QIDQ2166610
Publication date: 24 August 2022
Published in: International Journal of Engineering Science (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.ijengsci.2022.103730
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Cites Work
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- Extension, inflation and torsion of a residually stressed circular cylindrical tube
- Morphoelastic control of gastro-intestinal organogenesis: theoretical predictions and numerical insights
- Perspectives on biological growth and remodeling
- A thermo-mechanically coupled theory for fluid permeation in elastomeric materials: application to thermally responsive gels
- Initial stresses in elastic solids: constitutive laws and acoustoelasticity
- A three-dimensional constitutive model for the large stretch behavior of rubber elastic materials
- Representation for stress from a stressed reference configuration
- A new \(I_{1}\)-based hyperelastic model for rubber elastic materials
- On a new class of models in elasticity
- Kinematic description of crystal plasticity in the finite kinematic framework: A micromechanical understanding of \(\mathbf F=\mathbf F^e\mathbf F^p\)
- Hyperelastic constitutive model for rubber-like materials based on the first Seth strain measures invariant
- A general hyperelastic model for incompressible fiber-reinforced elastomers
- On implicit constitutive theories.
- On the residual stress possible in an elastic body with material symmetry
- Differential geometry of defects in condensed systems of particles with only translational mobility
- On a stress resultant geometrically exact shell model. Part V: Nonlinear plasticity: Formulation and integration algorithms
- Finite thermoelasticity of constrained elastomers subject to biaxial loading
- The elasticity tensor of a residually stressed material
- The constitutive equation for finite deformations of a transversely isotropic hyperelastic material with residual stress
- The dependence of the elasticity tensor on residual stress
- Virtual configurations and constitutive equations for residually stressed bodies with material symmetry
- Waves in constrained linear elastic materials
- An average-stretch full-network model for rubber elasticity
- Reconstruction of the residual stresses in a hyperelastic body using ultrasound techniques
- An analytical model to predict material gradient and anisotropy in bamboo
- On structured surfaces with defects: geometry, strain incompatibility, stress field, and natural shapes
- Linear elasticity for constrained materials: Incompressibility
- Linear elasticity for constrained materials: General theory for hyperelasticity
- On the determination of residual stress in an elastic body
- On the mechanics of solids with a growing mass.
- The use of a virtual configuration in formulating constitutive equations for residually stressed elastic materials
- Mechanics of the inelastic behavior of materials. I: Theoretical underpinnings
- Mathematical formulations for elastic magneto-electrically coupled soft materials at finite strains: time-independent processes
- On the central role of the invariant \(I_2\) in nonlinear elasticity
- The elasticity of elasticity
- Growth and instability in elastic tissues
- Solutions of some boundary value problems for a new class of elastic bodies undergoing small strains. Comparison with the predictions of the classical theory of linearized elasticity: Part I. Problems with cylindrical symmetry
- The thermodynamics of constrained materials
- Compatibility and the genesis of residual stress by volumetric growth
- Conspectus of concepts of elasticity
- Das ungelöste Hauptproblem der endlichen Elastizitätstheorie
- Risultati semplici della teoria non linearizzata dell’Elasticità
- A note on some new classes of constitutive relations for elastic bodies
- On a class of non-dissipative materials that are not hyperelastic
- LINEAR DYNAMICAL STABILITY IN CONSTRAINED THERMOELASTICITY I. DEFORMATION-TEMPERATURE CONSTRAINTS
- The Use of Strain Energy to Quantify the Effect of Residual Stress on Mechanical Behavior
- Methodical fitting for mathematical models of rubber-like materials
- A CONSTRAINED MIXTURE MODEL FOR GROWTH AND REMODELING OF SOFT TISSUES
- A Note on Plane Strain and Plane Stress Problems for a New Class of Elastic Bodies
- Extension, inflation and circumferential shearing of an annular cylinder for a class of compressible elastic bodies
- Initial stress symmetry and its applications in elasticity
- On the response of non-dissipative solids
- Mechanical Behavior of Materials
- ON PHYSICAL PROPERTIES OF CYLINDRICALLY SYMMETRIC SELF-SIMILAR SOLUTIONS
- Large deformation isotropic elasticity – on the correlation of theory and experiment for incompressible rubberlike solids
- Large elastic deformations of isotropic materials IV. further developments of the general theory
- Constitutive functions of elastic materials in finite growth and deformation
- A new constitutive framework for arterial wall mechanics and a comparative study of material models
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