Abstract
An approach for the derivation of two-dimensional strain energy density functions of incompressible, rubber-like shells of arbitrary geometry undergoing finite rotations and finite strains, including transverse normal strains, is presented. Transverse shear strains are neglected.
Keywords
Strain energy density function
Transverse plane
Geometry
Natural rubber
Compressibility
Strain (injury)
Strain energy
Finite strain theory
Shear (geology)
Physics
Energy density
Classical mechanics
Finite element method
Mechanics
Materials science
Mathematics
Structural engineering
Composite material
Engineering
Theoretical physics
Anatomy
Subject Areas
Advanced Theoretical and Applied Studies in Material Sciences and Geometry
·Biomedical Engineering ·Physical Sciences
Elasticity and Wave Propagation
·Mechanics of Materials ·Physical Sciences
Structural Analysis and Optimization
·Civil and Structural Engineering ·Physical Sciences
Citations by Year
2012: 1
2015: 1
2019: 1
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