A Three-Dimensional Unit Cell Model With Application Toward Particulate Composites
Keyword(s):
A formulation of a fully three-dimensional unit cell model is presented for uniform general deformation at a point in a composite material. The unit cell model is constructed as a finite element discretization of the unit cube. General displacement periodicity boundary conditions are prescribed such that the cell may be considered as a representative volume element of material. As a particular application of the model, the problem of determining the least anisotropic periodic model of a particulate composite is considered, and comparisons are made with bounds for elastic two-phase composites possessing cubic symmetry.
2006 ◽
Vol 312
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pp. 199-204
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2018 ◽
Vol 164
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pp. 178-186
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2010 ◽
Vol 48
(5)
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pp. 469-475
2007 ◽
Vol 26-28
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pp. 317-320
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2016 ◽
Vol 46
(5)
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pp. 1257-1280
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