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To reduce the computational efforts, simplified models based on a homogenization technique are often used.
This paper presents analytical solutions for the effective viscoelastic properties of composite materials based on a homogenization approach.
In this study, a method for three-dimensional microscopic interlaminar analysis of cross-ply laminates is developed based on a homogenization theory to analyze microscopic interactions between unidirectional long fiber-reinforced laminae.
Based on the Classical Laminate Plate Theory and Shear Deformation Theory, the equivalent mechanical properties of laminated face-sheet are obtained; based on a homogenization concept combined with a mechanical of materials approach, the equivalent in-plane and out-of-plane shear moduli of pyramidal core are obtained.
The introduced method is based on a homogenization scheme (Willis 1977), combined with orientation averaging (Advani and Tucker III 1987).
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The first is based on a micropolar homogenization.
A refined contact law based on a proper homogenization technique is proposed instead of using the traditional Hertz law.
Furthermore, the present model is based on a rigorous homogenization method which is capable of predicting both the constitutive behavior and the microstructure evolution of porous materials.
We then compare the new analytical equations with previous analytical models, with a numerical analysis based on a computational homogenization technique and with data for rubber honeycombs over a wide range of relative densities and cell geometries.
Based on a simple homogenization approach, the dielectric properties of the realistic ceramic face gap system are quantified by means of the effective permittivity of a hypothetical medium in an idealized crack with the same crack opening and smooth faces.
The transverse damage initiation and extension of a unidirectional laminated composite under transverse tensile/compressive loading are evaluated by means of Representative Volume Element (RVE) presented in this paper based on an advanced homogenization model called finite-volume direct averaging micromechanics (FVDAM) theory.
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