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Simple constitutive material laws are considered for concrete and steel.
The theory's modularity derives from its mathematical constructors: archetypes, or building blocks that all multi-component material laws are generated from.
The practicability of the proposed model and the assets and drawbacks of the two material laws are shown by some numerical examples.
In this study porcine liver, kidney and spleen tissues are studied in vitro and hyper-elastic material laws are provided for each.
Two simplified cohesive material laws are proposed for the FRP-brick and FRP-mortar interfaces, which are associated with finite effective bond lengths of the two interfaces.
In addition, both linear and nonlinear material laws are used to study the role of material nonlinearities in the mechanical behavior of this type of material at the length scale of their architecture.
Similar(53)
The effective nonwoven material laws were deduced from the underlying fiber properties and simulation runs using energetic homogenization techniques.
The developed element consists of an orthotropic four-node plane stress element whose constitutive material laws were changed.
The employed viscoelastic material law is based on a nonlinear evolution law and valid far from thermodynamic equilibrium.
The material law is derived by through-the-thickness integration of the Cosserat plane stress equations.
For the strain-independent viscous materials, flow laws are presented while for strain-dependent materials the relative importance of strain and strain rate softening/hardening is reported.
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