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Approximate expressions for the macroscopic in-plane elastic and creep coefficients of brick masonry with a regular pattern are derived in closed form, using a homogenization approach for periodic media.
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Using a homogenization process and mechanics of materials approach, the equivalent core material properties for the honeycomb core geometry are found, and the material properties of face sheets are obtained by micro/macromechanics. Equivalent material properties of the core and face sheets are then used to evaluate effective torsional stiffness properties of HFRP panels.
The effective material properties are evaluated using a homogenization method.
Cabrillac and Malou (2000) proposed the modeling of anisotropic pores using a homogenization method, and Zake-Tiluga et al.
In this paper, the shear stiffness of neo-Hookean materials with spherical voids is investigated using a numerical homogenization approach.
In the Part 1 of this paper, the static behavior has been addressed using a helical homogenization approach which provides the stress state corresponding to axial loads.
Inertia effects at the scale of the unit-cell are quantified by using a dynamic homogenization approach for porous materials combined with trial velocity fields.
The effective properties of the materials are determined using a linear homogenization approach, based on the extension of Eshelby's inclusion solution to penny shaped cracks.
A homogenization approach to assess the mechanical characteristics of masonry structures is presented in this paper.
A homogenization approach to simulate the curing process in textile composites is presented.
For an homogenization approach on nonwoven materials see [16], this article also provides a remarkable survey over nonwoven microstructure models and studies in literature.
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