Void formation and growth in a class of compressible solids
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Publication:1369393
DOI10.1007/BF00042789zbMath0891.73013MaRDI QIDQ1369393
Publication date: 20 October 1997
Published in: Journal of Engineering Mathematics (Search for Journal in Brave)
closed-form solutionbifurcation problemmaterial parametersBlatz-Ko materialhomogeneous expansion deformationvoid-formation condition
Related Items (4)
Growth of voids in a hyperelastic rectangular plate ⋮ Void formation and growth for a class of compressible hyper-elastic sphere ⋮ Exact solution for cavitated bifurcation for compressible hyperelastic materials ⋮ Study on cavitated bifurcation problems for spheres composed of hyperelastic materials
Cites Work
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- Discontinuous energy minimizers in nonlinear elastostatics: An example of J. Ball revisited
- A bifurcation problem for a compressible nonlinearly elastic medium: Growth of a micro-void
- Radially symmetric cavitation for hyperelastic materials
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- Uniqueness of regular and singular equilibria for spherically symmetric problems of nonlinear elasticity
- The remarkable nature of radially symmetric equilibrium states of aeolotropic nonlinearly elastic bodies
- Nonuniqueness for a hyperbolic system: cavitation in nonlinear elastodynamics
- Cartesian currents, weak diffeomorphisms and existence theorems in nonlinear elasticity
- Ductile fracture by cavity nucleation between larger voids
- Influence of void nucleation on ductile shear fracture at a free surface
- Void nucleation in tensile dead-loading of a composite incompressible nonlinearly elastic sphere
- Material Failure by Void Growth to Coalescence
- Cavity Formation at the Center of a Composite Incompressible Nonlinearly Elastic Sphere
- Discontinuous equilibrium solutions and cavitation in nonlinear elasticity
- ON NON-EXISTENCE OF CAVITATION IN INCOMPRESSIBLE ELASTIC MEMBRANES
- A field theory approach to stability of radial equilibria in nonlinear elasticity
- Symmetries and differential equations
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