Universal Relations in Constrained Elasticity
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Publication:4528111
DOI10.1177/108128659600100204zbMath1001.74518OpenAlexW2073880025MaRDI QIDQ4528111
Edvige Pucci, Giuseppe Saccomandi
Publication date: 17 December 2002
Published in: Mathematics and Mechanics of Solids (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1177/108128659600100204
Related Items (10)
Additional Universal Relations for Transversely Isotropic Elastic Materials ⋮ Universal Relations for Fiber-Reinforced Elastic Materials ⋮ A Universal Relation Characterizing Transversely Hemitropic Hyperelastic Materials ⋮ Constrained Elastic Bodies and Universal Solutions in the Class of Plane Deformations with Uniform Transverse Stretch ⋮ Universal Generalized Plane Deformations in Constrained Elasticity ⋮ Extension, inflation and circumferential shearing of an annular cylinder for a class of compressible elastic bodies ⋮ Exploitation of the linear theory in the non-linear modelling of soft tissue ⋮ On formulas for the Rayleigh wave velocity in pre-strained elastic materials subject to an isotropic internal constraint ⋮ Universal deformations of micropolar isotropic elastic solids ⋮ Universal relations for a new class of elastic bodies
Cites Work
- On local and global universal relations in elasticity
- A class of universal relations for constrained, isotropic elastic materials
- Constitutive theory for some constrained elastic crystals
- New universal relations for nonlinear isotropic elastic materials
- A class of univeral relations in isotropic elasticity theory
- On the response and symmetry of elastic materials with internal constraints
- Constraint manifolds for isotropic solids
- Deformations of an elastic, internally constrained material. I: Homogeneous deformations
- Deformations possible in every isotropic, incompressible, perfectly elastic body
- Determination of the stretch and rotation in the polar decomposition of the deformation gradient
- DEFORMATIONS OF AN ELASTIC, INTERNALLY CONSTRAINED MATERIAL PART 2: NONHOMOGENEOUS DEFORMATIONS
- Some universal solutions for totally inextensible isotropic elastic materials
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