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The heterogeneous material structure in a RUC is modeled by the multiphase finite element method.
The solution of the heterogeneous material problem is solved by a kinematic integral equation.
Failure mechanisms of fibre reinforced composite structures are closely related to processes within the heterogeneous material.
Silver grains of different sizes in a Plexiglas matrix have been used as models of the heterogeneous material.
Finding suitable relationship between distribution, shape and properties of each constituent and macroscopic response of the heterogeneous material is one of the most investigated questions of micromechanics.
The kinematic integral equation of Dederichs and Zeller (1973) is used as formal solution of the heterogeneous material problem.
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The heterogeneous materials include composite materials, functionally graded materials, and heterogeneous materials with a periodic microstructure.
The heterogeneous materials have been used for satisfying the requirements for special functions of components.
In this study, by assumption, we took the particular case of the heterogeneous materials with several elastic isotopic phases.
Therefore, the light absorption of sample ALD is as high as 98%, which may result from synergistic band structure of the heterogeneous materials, the light trapping effect for the hierarchical architecture, and the smooth transition of refractive index from air (n = 1) through ZnO branches (n = 2.0) to Si backbones (n = 3.5).
A bending simulation of a laminated cantilever was then performed using the extended constitutive equation for the microscopically heterogeneous material.
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