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The gar fish scale was computationally modeled using the representative volume element (RVE) based approach.
This paper focuses on the development of an algorithm capable of generating morphologically-representative foam structures using the Representative Volume Element (RVE) approach.
The effective thermal conductivity of metal matrix composites (MMCs) reinforced by the randomly distributed transversely isotropic fibers is evaluated using the representative volume element (RVE) based finite element (FE) homogenization method.
In order to obtain further understanding of microscopic deformation behavior, finite element analysis using the representative volume element, which is expressed by the axisymmetric unit cell containing a hard phase surrounded by a soft phase matrix, was conducted.
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Actual microstructures of the dual phase steels obtained by scanning electron microscope (SEM) were used as the representative volume elements (RVEs) in the calculations.
A linear-elastic transversely isotropic material model is used to model yarns/fibres within the representative volume element (RVE).
For that purpose a diffuso-elastoviscoplastic model is presented here by considering a two-phase representation, classically used in porous media, for the representative volume element (RVE) of SCP in gaseous environment.
Thus, a random procedure is used to build the mesh of the representative volume element (RVE), the description of which is based on the mosaic model.
In the analysis, the in situ constituent properties and fiber volume ratios of insertion and stitching fibers determined from the geometric parameters set by the representative volume were used.
The method is designed to render the same effective elastic parameters irrespective of the Representative Volume Element (RVE) used for a cell structure.
The obtained homogenized stiffness over the representative volume element (RVE) is used to predict the global behaviors of the honeycomb structures.
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