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Exact(17)
One hundred randomly distributed cells are used as base cells.
The inverse homogenization method is applied for the design of a series of base cells with two constituent materials.
This total is then divided by the number of base cells and plotted against the area of circles with an increasing radius as in Martin (1980).
The cellular materials considered herein comprise periodic base cells and the homogenization technique is adopted to determine their effective (bulk) properties.
The composites are assumed to be periodically ranked by base cells (representative volume elements) whose best possible geometric configurations make the composite's bulk or effective thermal conductivity attaining to the target Milton Kohn bounds.
Distinct stiff and compliant topology modes are realized in the intermediate section of the optimized Pareto fronts which offer variation of structural stiffness while having almost the same bandgap efficiency, with potential application as base cells in design of gradient phononic lattices.
Similar(43)
Permeability is computed via numerical homogenization of the base cell using finite elements.
Twelve quadtrees, one associated with each base cell, store the data records associated with that cell and its subcells.
Effective properties of the material are computed from finite element analyses of the base cell using numerical homogenization techniques.
Topology optimization has been applied widely in cellular material design by optimizing the microstructure of periodic base cell (PBC).
The effective properties are derived from the homogenization method with periodic boundary conditions within a representative element (base cell).
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